Furthermore, the assump-tion of a ¢xed growth rate c in Eqns 6 and 7 is con-trary to the biology and growth trajectory of ¢sh.Another exponential ¢sh growth model was pro-posed more rece
Trang 2REVIEW ARTICLE
Modelling growth and body composition in fish
nutrition: where have we been and where are we going?
Andre¤ Dumas, James France & Dominique Bureau
Department of Animal and Poultry Science, Centre for Nutrition Modelling, University of Guelph, Guelph, Ontario, Canada
Correspondence: A Dumas, Department of Animal and Poultry Science, Centre for Nutrition Modelling, University of Guelph, Guelph, Ontario N1G 2W1, Canada E-mail: adumas@uoguelph.ca
Abstract
Mathematical models in ¢sh nutrition have proven
indispensable in estimating growth and feed
require-ments Nowadays, reducing the environmental
foot-print and improving product quality of ¢sh culture
operations are of increasing interest This review
starts by examining simple models applied to
de-scribe/predict ¢sh growth pro¢les and progresses
to-wards more comprehensive concepts based on
bioenergetics and nutrient metabolism Simple
growth models often lack biological interpretation
and overlook fundamental properties of ¢sh (e.g
ec-tothermy, indeterminate growth) In addition, these
models disregard possible variations in growth
trajec-tory across life stages Bioenergetic models have
served to predict not only ¢sh growth but also feed
requirements and waste outputs from ¢sh culture
op-erations However, bioenergetics is a concept based
on energy-yielding equivalence of chemicals and has
signi¢cant limitations Nutrient-based models have
been introduced into the ¢sh nutrition literature over
the last two decades and stand as a more biologically
sound alternative to bioenergetic models More
me-chanistic models are required to expand current
un-derstanding about growth targets and nutrient
utilization for biomass gain Finally, existing models
need to be adapted further to address e¡ectively
con-cerns regarding sustainability, product quality and
body traits
Keywords: modelling, ¢sh, growth, body
composi-tion, nutrition
IntroductionAquaculture has become a multinational industryover the last 30 years and is expected to maintain anaverage annual growth rate of44% over the period2010^2030 (Bruge're & Ridler 2004) Greater demandfor ¢sh, combined with the reduction in capture ¢sh-eries and more a¡ordable retail prices for several spe-cies, has contributed to foster and sustain theaquaculture industry (NRC 1999; FAO 2006) How-ever, intensi¢cation and potential for development ofthe aquaculture sector have created challenges re-garding pro¢tability, environmental sustainabilityand product quality, most of which are related ulti-mately to nutrition (e.g Naylor, Goldburg, Primavera,Kautsky, Beveridge, Clay, Folke, Lubchenco, Mooney
& Troell 2000; Watanabe 2002) These concernsalong with uncertainties surrounding productioncosts stress, among other things, the need to developaccurate tools to manage production and predict sce-narios soundly
Here, mathematical modelling ^ de¢ned as the use
of equations to describe or simulate processes in asystem ^ represents an e¡ective approach to taking
up the challenges that aquaculture is facing matical models in animal nutrition have proven in-dispensable in estimating growth and feedrequirements that have always represented major
Mathe-¢elds of interest in livestock production (Kellner1911; Murray1914; Brody1945; Blaxter1989; Baldwin1995; Dumas, Dijkstra & France 2008) In aquacul-ture, the quality, safety and health bene¢ts of ¢shproducts are now of increasing interest (Hocquette,
Trang 3Richardson, Prache, Me¤dale, Du¡y & Scollan 2005;
Caswell 2006; Moza¡arian & Rimm 2006)
Composi-tion of ¢sh with reference to carcass yield, fatty acid
composition and levels of lipid and contaminants has
recently received further attention in studies on
nu-trition, genetics and health (Rasmussen 2001;
Blan-chet, Lucas, Julien, Morin, Gingras & Dewailly 2005;
Hamilton, Hites, Schwager, Foran, Knuth & Carpenter
2005; Tobin, Kause, Mntysaari, Martin, Houlihan,
Dobly, Kiessling, Rungruangsak-Torrissen, Ritola &
Ruohonen 2006)
This article begins by summarizing brie£y the
bio-logical properties of ¢sh growth Thereafter, major
current models applied in ¢sh nutrition are reviewed
and challenged Finally, a global perspective is o¡ered
and future directions in modelling are suggested to
address better the concerns in ¢sh production
Biological properties of fish growth
Despite its complexity, growth takes place in a highly
organized scheme in animals Diverse regulatory
strategies exist in organisms to adjust in£ux of
che-micals (amino acids, fatty acids, minerals, etc.) and
excretion of waste products even in a disruptive
en-vironment in order to maintain homeostasis (Nelson
& Cox 2000) As growth processes do not occur in a
chaotic manner, they can be generally described and
predicted using conventional mathematics
Growth, body composition and metabolic
utiliza-tion of nutrients or allocautiliza-tion of resources are related
to each other and change considerably during the
lifespan of animals Growth trajectories of animals ^
de¢ned here as the pattern of weight gain achieved
through time ^ display an almost universally
sigmoi-dal shape with an asymptotic body size at adult stage
(Fig 1a) It is well documented that growth rate
in-creases during the juvenile stage, i.e the so-called
self-accelerating phase of growth, and levels o¡ when
the animal approaches the adult stage or induces
re-productive growth This last portion of the growth
curve is also referred to as the self-inhibiting phase
of growth (Brody 1927; Charnov, Turner & ler 2001; Lester, Shuter & Abrams 2004) In contrastwith birds and mammals, several species of ¢sh, mol-luscs, crustaceans and amphibians are capable ofgrowing well beyond their size at sexual maturity.These organisms display a much less evident self-in-hibiting phase (Fig 1b) This phenomenon, also re-ferred to as indeterminate growth, results in adebatable position of asymptotic weight at the adultstage Indeterminate growth is regulated by environ-ment and genetics (Sebens 1987), which a¡ect thephysiological capacity of an organism to synthesizemuscle ¢bres throughout its life cycle (Biga & Goetz2006) Another peculiarity of ¢sh is their ectother-mic nature Growth rate of ¢sh is thus highly depen-dent on water temperature To date, few attemptshave been made to describe ¢sh growth with an alge-braic expression that accommodates their ectother-mic nature and indeterminate growth
Winemil-Current models in fish nutritionThe complexity of interactions in nutrition, the vastamount of information available nowadays and thesubstantial cost of experiments make the use ofmathematical models appealing Models are helpfultools in that they have the ability to represent com-plex phenomenon (e.g growth) in a relatively simpleway [e.g weight gain as a function of protein deposi-tion (PD)] The following sections review brie£y ex-tant models currently applied in ¢sh nutrition
Simple growth functionsGrowth functions are any models where weight orlength (dependent variable, y) is calculated usingtime, t, as the predictor (independent variable) takingthe form y 5 f(t), where f represents some functionalrelationship Growth functions are usually analyticalsolutions to di¡erential equations that can be ¢tted to
Age (arbitrary units)
(b)(a)
Age (arbitrary units)
Figure 1 Typical growth trajectory of (a) terrestrial animals and (b) ¢sh
Trang 4the growth data generally by means of non-linear
re-gression analysis (Thornley & France 2007) The
sig-moidal or curvilinear shape of the growth trajectory
indicates that linear regression is not suitable to
de-scribe growth, unless only small portions of the
curve are considered For this reason, growth
func-tions stand presumably as the best means of
estimat-ing animal growth Because a large number of
growth functions had been proposed in the last
cen-tury, only those that have been widely applied in ¢sh
studies or that have considered the e¡ect of
tempera-ture on growth of ectotherms are discussed here For
a broader description of extant growth functions in
animal science and theories associated with them,
the reader is referred to Ricker (1979), Parks (1982),
Ratkowski (1990), Seber and Wild (2003) and
Thorn-ley and France (2007)
von Bertalanffy equation
The equation of von Bertalan¡y (1957) stands as the
most studied and applied growth function to predict
growth of ¢sh and other ectotherms (Ricker 1979;
Hernandez-Llamas & Ratkowsky 2004; De Graaf &
Prein 2005; Katsanevakis 2006) The equation was
¢rst proposed by Pˇtter (1920), a German ¢sh
biolo-gist, who conceptualized growth as anabolism
pre-vailing over catabolism The di¡erential and integral
forms of his equation, currently referred to as the von
Bertalan¡y equation, are
whereZ and k are rate parameters for anabolism and
catabolism, respectively, k is a rate constant equal to
k(1 b), and u equals 1 b The allometric exponent
for anabolism b is allowed to vary between 0 and 1
The equation has an asymptote, a £exible point of
in-£exion, and adheres to the law of allometry
(0obo1) Various rearrangements of the von
Berta-lan¡y equation exist in the literature (Ricker 1979;
Katsanevakis 2006)
The assumption regarding an asymptotic ¢nal size
led to unrealistic values for indeterminate growers
and, for this reason, was regarded as a mathematical
artefact rather than a fact of nature (Knight 1968;
Ro¡ 1980) Parker and Larkin (1959) removed thecatabolic part of Eq (1) in order to relax the con-straint on the ¢nal asymptote and suggested estimat-ingm and b by ¢tting to particular life history groupsand growth stanzas:
dW
The assumption that growth is determined by thedi¡erence between anabolism and catabolism hasbeen proven inaccurate because it overlooks the role
of timing of maturation on the shape of the growthcurve (Day & Taylor 1997; Lester et al 2004) Evidencesuggests that the change in growth rate of indetermi-nate growers results from the decision to allocatemore resources towards gonad development ratherthan movement towards equilibrium between ana-bolism and catabolism (Day & Taylor1997; Czarnol˛es-
ki & Kozlowski 1998; Charnov et al 2001) However,the e¡ect of reproduction is not always perceptible inectotherms with indeterminate growth, especially in
an environment with £uctuating water tures (Dumas & France 2008)
tempera-(Correction added on 9 September 2009, after ¢rstonline publication: In the sentence containing Equa-tion (1),‘u equals 1b’ was corrected to ‘u equals 1 b’.)
Thermal-unit growth coefficient (TGC)The French botanist Re¤aumur laid the basis of thethermal-unit concept in1735 in an attempt to explainthe time required from sowing to harvesting of crops
by summing the degre¤-chaleur over that period (Allen1976; Bonhomme 2000) The concept was introduced
in ichthyology at the turn of the 20th century raŁdek 1930) Although Norris (1868) noted that thedevelopment rate of trout eggs varies with tempera-ture, Wallich (1901) apparently ¢rst applied the con-cept of the thermal unit to record the development
(Be›leh-of ¢sh eggs Wallich (1901) de¢ned one thermal unit
as 11F above 321F during 1 day, meaning that themean daily water temperature of 361F is equivalent
to four thermal units Krogh (1914) showed that therelationship between developmental rate (usually in
% day 1) and temperature ( 1C) exhibited a straightline (slope has degree-day as denominator) over a cer-tain range of temperature The time and thermalsummation (degree-day) needed for hatching ¢sheggs can thus be estimated using a simple regressionequation (Krogh 1914; Embody 1934; Hayes 1949).The thermal-unit concept was also applied to esti-mate growth of hatched ¢sh Iwama and Tautz (1981),
Trang 5who did not use the concept explicitly, started from
Eq (2) and related the rate parameter for anabolism
to mean daily water temperature averaged over the
rearing period (T):
dW
wherem (40) has units of g1 b( 1C day) 1, T (a
con-stant) is water temperature ( 1C) and the allometric
exponent b (40) is dimensionless Integrating Eq (3)
W1b¼ W01bþ mTð1 bÞt
ð4Þ
where W0is the initial (time 0) value of W Starting
from Iwama and Tautz (1981), Cho (1992) explicitly
introduced the degree-day concept into their model
and proposed, without formal mathematical
deriva-tion, a modi¢cation to Eq (4):
Wn1=3¼ W01=3þ c
1000
Xn i¼1
Ti
where c [g1/3( 1C day) 1)] is TGC and Ti( 1C) is mean
daily temperature
From an inspection of Eq (1) and Eq (3), it is
evi-dent that the TGC model is a special case of von
Ber-talan¡y’s equation with
m¼3 TGC T
1000 ; b¼ 2=3; l ¼ 0
The TGC model has since been widely used in the
aquaculture literature (e.g Einen, Holmefjord,
—s-grd & Talbot 1995; Kaushik 1998; Willoughby 1999;
Stead & Laird 2002; Hardy & Barrows 2002) This
simple model has been adapted recently to the
di¡er-ent growth stanzas of rainbow trout (Oncorhynchus
mykiss, Walbaum) across life stages (Dumas, France
& Bureau 2007) Despite its convenience, the
ther-mal-unit approach can entail systematic errors in
si-tuations where the temperature moves too far away
from the optimum for growth (Krogh 1914; Hayes
1949; Ricker 1979; Jobling 2003)
Exponential equation or specific growth
rate (SGR)
The origin of SGR goes back in 1798 and was
devel-oped to address demographic concerns Reverend
Thomas Malthus, a mathematician, published an
es-say in 1798 in which he stated that the human
popu-lation increased according to a geometric progression(Gilbert 1993) His model, known as Malthus’ Law orthe Malthusian Model, corresponds to the exponentialgrowth equation:
W¼ W0emtwhere W is body weight, W0is body weight at time
t 5 0,m is a growth coe⁄cient (in units of per unit oftime) and time t is measured as age
The growth coe⁄cientm is better known as SGR,which is used ubiquitously in ¢sh studies The equa-tion for SGR (m) is
The SGR model is based on the incorrect tion that ¢sh growth is continually exponential Thishas proven not to be the case and, therefore, growthpredictions have to be re-calculated every time thepredicted growth curve moves too far away from theobserved trajectory (Brett 1979) Unlike Brett (1974),Elliott (1975) plotted the relationships between SGR,body weight and temperature and derived the follow-ing equation to predict the growth of brown troutSalmo trutta (Linne¤):
assump-dW
dt ¼ ða þ b2TÞW1b 1 ð5Þwith the integral form (provided T is assumed con-stant):
W¼ b1ða þ b2TÞt þ Wb 1
0
Trang 6where b1, b2and a are weight exponent
(dimension-less), slope [% (day 1C) 1] and intercept (% day 1)
of the relationship between SGR (% day 1) and T
( 1C) respectively
The Elliott model is often used to investigate ¢sh
growth, especially in the ecology literature (Craig
1982; Allen 1985; Jensen 1990) From an inspection of
Eqns (1) and (5), it is evident that the Elliott model is
also a special case of von Bertalan¡y’s equation with
m¼ a þ b2T; b¼ 1 b1;l¼ 0
Moreover, Eq (3) of Iwama and Tautz (1981) has
many similarities to Eq (5) Therefore, Elliott (1975)
in-troduced the e¡ect of temperature into Eq (2) of Parker
and Larkin (1959) before Iwama and Tautz (1981)
Equation (5) needs to be solved repeatedly over the
growing period because slope and intercept change
with water temperature and body weight (Fig 2) This
drawback limits application of the Elliott (1975) model
because predictions can be applicable only to very
short intervals and preclude comparison between
stu-dies, especially under £uctuating water temperatures
Elliott, Hurley and Fryer (1995) revised the Elliott
model and included considerations for optimum (Topt)
and limiting (Tlim) temperatures for growth (Fig 2)
The resulting equation takes the form
b
0þ bcðT TlimÞt100ðTopt TlimÞ
ð6Þ
where c is the SGR of a 1g ¢sh at Topt,Tlim5 lower (TL)
or upper (TU) temperature at which SGR is 0:Tlim5TL
if T Toptor Tlim5TUif T4Topt
Equation (6) is valid as long as the water
tempera-ture does not change Under £uctuating temperatempera-ture
conditions, the equation needs to be extended
and body weight at the end of a growing
period (t1, t2, , tk), Wk, is now predicted using the
following:
Wbk¼ Wb
0þ bc100
in days
The authors reported that Eq (7) yields signi¢cantdiscrepancies when the growing period exceeded 3months (Elliott et al.1995) Furthermore, the assump-tion of a ¢xed growth rate c in Eqns (6) and (7) is con-trary to the biology and growth trajectory of ¢sh.Another exponential ¢sh growth model was pro-posed more recently by Lupatsch and Kissil (1998):
Y¼ aXbecTwhere Y and X are weight gain (g ¢sh 1day 1) andbody weight (g ¢sh 1), respectively, a and c are con-stants, b is weight exponent (dimensionless) and T iswater temperature ( 1C) This equation is also a spe-cial case of the von Bertalan¡y with Z 5 aecTand
Y¼ aXbecTThis model has been used successfully to describethe growth trajectory of warmwater ¢sh species such
as gilthead seabream (Lupatsch & Kissil 1998), opean sea bass (Lupatsch, Kissil & Sklan 2001), whitegrouper (Lupatsch & Kissil 2005) and barramundi(Glencross 2006) within a relatively narrow range oftemperature ( 20^27 1C) It assumes an exponentialrelationship between water temperature and growthrate, which can be true only for a certain range of op-timal temperature, and appears in disagreementwith the thermal-unit concept and reaction kineticmodels for ectotherms The latter showed that growthrate is inhibited at high temperature, and relationshipbetween growth rate and temperature displays anasymmetric bell-shaped curve (Sharpe & DeMichele1977; School¢eld, Sharpe & Magnuson 1981).(Correction added on 9 September 2009, after ¢rstonline publication: In the sentence ‘This equation isalso a special case of the von Bertalan¡y with
Figure 2 E¡ects of body weight (BW) and temperature
on speci¢c growth rate (SGR) Lower (TL) and upper (TU)
temperatures indicate where SGR is zero (adapted from
Elliott 1975)
Trang 7Based on visual appraisal of typical growth curves
(e.g Fig.1), animals do not grow geometrically, i.e
ex-ponentially, across life stages The exponential
growth function is therefore not suitable for
accu-rately predicting or describing the growth trajectory
of ¢sh and other animals Furthermore, this function
yields unavoidably systematic deviations (Fig 3)
Growth data on Arctic charr Salvelinus alpinus
(Linne¤) obtained from Simmons (1997) are used here
to compare the TGC and SGR models (constant water
temperature: 12 1C; duration: 112 days) Using the
lat-ter equation, growth is underestimated from 11.5 g
(W0) to 174.2 g (Wf) whereas body weight increases
steeply from 174.2 to 678 g over a 56-day period,
which is unrealistic This is in agreement with Brett
(1974,1979) and Cho (1992) who pointed out that SGR
leads to underestimation of growth between values of
W0andWkused to compute SGR and to serious
over-estimations of weight gain beyond Wk
In spite of its limitations, SGR remains widely
accepted by editors and recommended
ubiqui-tously in the ¢sh literature likely because of its ease
of use (Barton 1996; Willoughby 1999; Alanr et al
2001; Stead & Laird 2002) At best, SGR can serve in
comparing di¡erent performances, although
com-parisons using SGR are valid only if ¢sh have similar
W0and Wkand are reared at the same water
tem-perature because, as stated earlier, growth rate of
¢sh varies with size and temperature For all the
reasons mentioned above, SGR ¢nds very little
biolo-gical support and is therefore largely unsuitable as a
¢sh growth model and tool to compare short-term
growth performance
Simple models of feed conversion
to biomassGoals in animal nutrition are arguably to maximizethe conversion of inputs (e.g feed, investments) intohigh-quality outputs over a short period of time Im-proving the conversion of dietary inputs to leanrather than adipose tissue growth is of bene¢t toproducers and consumers It can also contribute toreduced waste outputs and provide room for man-oeuvre given the volatility of pro¢t margins As a con-sequence, several studies have turned their attentiontowards feed e⁄ciency, protein utilization and lipiddistribution as a function of ¢sh size, feeding leveland alternative ingredients for example (Aursand,Bleivik, Rainuzzo, Jrgensen & Mohr 1994; Azevedo,Cho, Leeson & Bureau 1998; Lupatsch, Kissil, Sklan &Pfe¡er 2001; Cheng, Hardy & Usry 2003) These stu-dies have generated a large amount of information(e.g on body composition) that still needs to be ex-plored and synthesized
Most of these studies were designed to describe imal responses (e.g weight gain) within speci¢c ex-perimental conditions Unfortunately, their ability todescribe a wide array of animal responses in varyingsituations is limited because their experimental de-signs prevent representation of the mechanisms inthe internal structure of the organism that are re-sponsible for the observed responses For this reason,several mathematical modellers have insisted on theneed to move from a requirement-based (input^out-put) to a rate:state approach where the major vari-ables in play can be described and relateddynamically, similar to a metabolic pathway (AFRC1991;Thornley & France 2007; Lo¤pez 2008) The rate:-state formalism consists of representing the rate ofchange of pools, referred to as state variables, usingdi¡erential equations (Dijkstra, Mills & France2002) Such formalism considers the state of a pool
an-as the result of dynamic exchanges, i.e in£ux (e.g.protein synthesis) and e¥ux (e.g protein degrada-tion) of substances Di¡erential equations are a valu-able tool and have been proven essential in dynamicmodelling in describing the behaviour of a systemconcisely and e⁄ciently (Kleiber 1961; France & Keb-reab 2006) The rate:state formalism is discussedfurther in Nutrient-based models
Bioenergetic modelsAnimal energetics refers to the quantitative study ofenergy exchanges induced by metabolic processes in
Figure 3 Comparison between observed and predicted
body weight of Arctic charr (Salvelinus alpinus Linne¤)
using the thermal-unit growth coe⁄cient (TGC) and
spe-ci¢c growth rate (SGR) Growth data are from Simmons
(1997)
Trang 8living organisms to stay alive, grow and reproduce
(Nelson & Cox 2000) Energy exists in materials of
dietary and body origin and is released in the form of
heat to support work (Blaxter 1989)
Models constructed on the basis of bioenergetic
principles utilize mathematical equations describing
the heat transactions and adhere generally to a
fac-torial scheme, also referred to as an energy budget
The factorial approach follows from the
metaboliz-able energy concept (Armsby 1903; HMSO 1975),
where energy expenditures or heat production are
al-located to di¡erent metabolic processes according to
an order of priority (NRC 1993; Bureau, Kaushik &
Cho 2002) Inspired by Ivlev (1939) and Winberg
(1956), Warren and Davis (1967, 1968) adhered to the
factorial approach and proposed a simple additive
equation to describe the energy budget of ¢sh:
where C is intake of energy and F and U are energy
losses in faeces, and urine and gills respectively (all
variables in units of MJ day 1) VariableDB
repre-sents growth (energy gain) of the ¢sh and R is energy
loss through metabolic processes associated with
maintenance and heat increment of feeding Each
component of the equation is described using
mathe-matical relationships derived mostly using statistical
analyses
Equation (8) gained acceptance in ¢sheries andwas adopted by Ricker (1968), Elliott (1976a, b) andKitchell, Stewart and Weininger (1977) A systematicterminology for the description of energy budget andmetabolic processes in animal nutrition was devel-oped later by NRC (1981), and heat losses were cate-gorized as shown in Fig 4
Fish growth has usually been predicted using twodi¡erent approaches in bioenergetic models One way
of forecasting ¢sh growth assumes that energy take drives weight gain This assumption is encoun-tered mostly in ¢sheries and ecology studies becauseavailability of food in natural ecosystems often limits
in-¢sh growth (Elliott 1976a, b; Kitchell et al 1977; From
& Rasmussen 1989) An alternative approach ers genetic or desired growth rate rather than nutri-tion as the factor limiting animal growth (Hubbell1971; Calow 1973; Oldham, Emmans & Kyriazakis1997) Here, intake of energy is a function of the re-quirements of the individual to achieve a givengrowth capability or growth target This approachwas suggested by Winberg (1956, p.174) and is mostlyused in aquaculture where ¢sh are generally fed tosatiation with nutritionally complete diets (Cho1990; Lupatsch, Kissil & Sklan 2001; Zhou, Xie, Lei,Zhu & Yang 2005) Genetically determined growthcapability of ¢sh is assessed using simple growthfunctions, especially the TGC model and the
Heat Increment
Waste formation andexcretionProduct formationDigestion andabsorption
Trang 9require-exponential model of Lupatsch and Kissil (1998) (Cho
& Bureau 1998; Lupatsch & Kissil 1998; Lupatsch,
Kissil & Sklan 2001; Glencross 2006)
Probably the most adapted bioenergetic model for
farmed ¢sh is theFISH-PRFEQprogram (Cho & Bureau
1998) The model follows a factorial scheme and
esti-mates feed requirements and waste outputs from
ex-pected growth performance, digestible energy of the
diet and body energy deposition TheFISH-PRFEQmodel
has been used or adapted to di¡erent ¢sh species and
for various purposes (Kaushik 1998; Papatryphon,
Petit, van der Werf, Kaushik & Claver 2005; Zhou
et al 2005)
Bioenergetic models predict energy gain, but they
provide little information on the chemical
composi-tion (moisture, protein, lipid and ash) of biomass
gain This characteristic has two signi¢cant
draw-backs Firstly, the bioenergetic models can entail
sys-tematic errors because the relationship between
recovered energy and weight gain changes across life
stages (Bureau et al 2002) More energy is contained
per unit of biomass gain for a large ¢sh (e.g
10 kJ g 1BW) than for a small ¢sh (e.g 5 kJ g 1BW)
under typical rearing conditions Studies have
shown that the composition of biomass gain includes
more lipid and less water in a large ¢sh than in a
small ¢sh (Shul’man 1974; Dumas, de Lange, France
& Bureau 2007) Protein and lipid deposition (LD)
are two distinct biological processes driven by
di¡er-ent factors or determinants that are overlooked in
bioenergetic models Secondly, the recovered energy
can serve to determine the energy retention
e⁄-ciency, but it is of no utility in assessing the e⁄ciency
of nutrient utilization or rates of deposition unless
re-liable equations are developed to describe body
com-position across life stages
It has been shown that feed evaluation systems
and animal growth models based on bioenergetics
have major limitations (Birkett & de Lange 2001a;
Ba-jer, Whitledge & Hayward 2004; Dijkstra, Kebreab,
Mills, Pellikaan, Lo¤pez, Bannink & France 2007)
Feed evaluation systems cannot rely on bioenergetics
exclusively and have to consider dietary proteins and
other nutrients, especially with ¢sh that rely heavily
on proteins to meet their metabolic needs Moreover,
digestible proteins, along with dietary amino acids,
a¡ect feed e⁄ciency and nitrogen retention e⁄ciency
signi¢cantly (Azevedo, Leeson, Cho & Bureau 2004a;
Encarnacao, de Lange, Rodehutscord, Hoehler,
Bu-reau & BuBu-reau 2004; Booth, Allan & Anderson
2007) The e¡ect of protein intake, and not only
en-ergy, on ¢sh growth performance was soon
acknowl-edged and included in models to estimate feedrequirements, weight gain, and e⁄ciency of energyand protein retention of African cat¢sh (Machiels &Henken 1986), tilapia (van Dam & De Vries 1995), carp(Schwarz & Kirchgessner 1995), European sea bass(Lupatsch, Kissil & Sklan 2001, Lupatsch et al 2003),gilthead sea bream and white grouper (Lupatsch et al.2003; Lupatsch & Kissil 2005)
Although the factorial approach assumes that ergetic costs of metabolic processes are additive, evi-dence suggests that energy is allocated in acompensatory fashion, i.e according to the meta-bolic scope of the animal at a particular life stage(Wieser 1989; Rombough 1994) This particularitymay explain why the concept of energy requirementfor maintenance remains debatable and is a¡ected bybody composition and other factors such as ambienttemperature and breed (e.g Close, Mount & Brown1978; ARC 1981; Thompson, Meiske, Goodrich, Rust
en-& Byers 1983; Campbell, Crim, Young en-& Evans 1994;Knap 2000) For instance, models based on bio-energetic principles assume that growth and feede⁄ciency will be nil when animals are fed a mainte-nance ration (recovered energy 5 0) This assump-tion has been proven inaccurate in ¢sh, as well as inother animals, where positive weight gain was stillobserved even though animals were fed at or below amaintenance ration and the whole-body energy bal-ance was negative (Huisman 1976; Le Dividich, Ver-morel, Noblet, Bouvier & Aumaitre 1980; Meyer-Burgdor¡, Osman & Gˇnther 1989; Lupatsch, Kissil
& Sklan 2001; Bureau, Hua & Cho 2006)
Bioenergetic models have also been used to mate feed requirements of ¢sh and waste outputsfrom ¢sh culture operations (Winberg 1956; NRC1993; Cho & Bureau 1998; Lupatsch & Kissil 1998,2005) Assessing waste outputs requires good esti-mates of body composition in order to compute, forexample, nitrogen and phosphorus discharge intothe environment
esti-Nutrient-based modelsHistorically, animal nutritionists ¢rst considered nu-trients (i.e chemicals and macromolecules that pro-vide essential nourishment for maintenance, growthand reproduction) rather than energy to study theconversion of feed to biomass (for a review, see Du-mas et al 2008) Chemical (water, nitrogen, fat,minerals and carbon) and physical (bone, muscle,adipose tissue, blood, skin, hair and o¡al) composi-
Trang 10tions of carcass and chemical composition of
feed-stu¡s were estimated for farm animals before the
20th century (Wol¡ 1895) Wol¡ (1895) appears to be
the ¢rst to adopt a factorial approach to describe
rela-tively and in detail the fate of dietary nitrogen,
car-bon and fat with consideration of intake, losses
through faeces and urine, and recovery as body fat
and body £esh in the carcass
In view of the limitations of bioenergetics, animal
nutritionists and growth modellers have returned to
more nutrient- or biochemical-oriented approaches
(e.g Machiels & Henken 1986; Gerrits, Dijkstra &
France 1997; Birkett & de Lange 2001b) These
nutri-ent-based models may be de¢ned as mechanistic
sys-tems designed to simulate the fate of dietary
nutrients, with consideration of utilization of amino
acids, fatty acids and their precursors Similar to
bioenergetics, nutrient-based models serve to predict
growth, nutrient requirements and waste outputs
However, these models further explain the sing of nutrients by considering intermediary meta-bolism and are therefore more mechanistic.Bioenergetic models are mostly descriptive, rely on arather simple framework of energy transaction, re-present energy using units of joules or calories andoverlook the stoichiometry of energy-yielding nutri-ents Nutrient-based models are more explanatory,rely on metabolic pathways of nutrients, representenergy in terms of ATP (e.g mol ATP per moleculesubstrate), and consider the stoichiometry of chemi-cal reactions These nutrient-based models have beenshown to be e¡ective for mammals and ¢sh (e.g Gill,Thornley, Black, Oldham & Beever 1984; van Dam &
proces-De Vries 1995)
Partitioning of nutrients can follow either a ial or a compartmental scheme Figures 5 and 6 illus-trate and contrast the factorial and compartmentalapproaches respectively The former approach is con-sistent with conventional bioenergetic models andadheres to the same assumptions (e.g energy is allo-cated according to a hierarchy, metabolic processesare additive) The latter was introduced in the 1950sinto animal nutrition by Blaxter, Graham and Wain-man (1956)-these authors did not nominate it as com-partmental or mechanistic modelling, though-andconsists of subdividing a given level of organization(e.g whole animal, tissue, cell) into di¡erent pools(e.g amino acids in the blood, intracellular glucose)(Thornley & France 2007)
factor-Pools are referred to as state variables (i.e a tity that de¢nes the size of the pool at a given point intime) and can be in steady state (e.g blood glucose in
quan-a fquan-asting quan-animquan-al) or non-stequan-ady stquan-ate (e.g muscle tein content in a growing animal) Flows of substrates(e.g lysine and other metabolites) between pools andinto and out of the system are represented as termswithin di¡erential equations, which are usually
pro-Intake
Anabolism andCatabolism
Figure 5 Example of a factorial framework of nutrient
partitioning (adapted from Blaxter & Mitchell 1948;
Bir-kett & de Lange 2001a) Flow of nutrients through each
metabolic process (intake, faecal and urinary excretion,
anabolism and catabolism, basal metabolism and
produc-tion) is determined mostly using regression and mass
balance equations
Blood
Fatty acidsAmino acids
Protein inviscera
Lipid invisceraProtein in
dressedcarcass
Lipid indressedcarcassCatabolism
Figure 6 Example of a simple compartmental framework of nutrient partitioning (adapted from Gill et al 1989) Flow ofnutrients between each pool (amino acids, fatty acids, protein and lipid in the viscera and dressed carcass) is determinedusing di¡erential and stoichiometric equations
Trang 11based on rules of stoichiometry and saturation
ki-netics Unlike equations based on regression analysis,
di¡erential equations suit the mathematical
descrip-tion of dynamic systems better because they can
ex-hibit a wide array of behaviour (May 1976; Dijkstra &
France 1995)
The compartmental approach overcomes, to a
cer-tain extent, the lack of £exibility and theoretical basis
associated with the underlying assumptions of the
factorial approach (AFRC 1991; Beever, France &
Al-derman 2000), but may require comprehensive
data-sets Compartmental models for animals have been
designed for a wide range of purposes (e.g to predict
feed intake, digestion rate, growth) since 1980
(Ma-chiels & Henken 1986; Imamidoost & Cant 2005; Bar,
Sigholt, Shearer & Krogdahl 2007)
In nutrient-based models, growth results from
ac-cretion of chemicals (mostly water, protein, lipid and
ash), not energy as assumed fundamentally in
bioe-nergetic models Therefore, the accuracy of these
models depends on consistent mathematical
descrip-tion of the reladescrip-tionships between nutrient deposidescrip-tion
and weight gain
Modelling body composition and rates of
nutrient deposition in farm animals
The reliability of bioenergetic and nutrient-based
models depends to a considerable extent on valid
esti-mates of nutrient deposition rates Moreover, the
search for optimal nutrient conversion into biomass
and maximum pro¢ts, as well as concerns regarding
product quality (e.g fatness, fatty acid composition
and bio-accumulation of various constituents) and
environmental sustainability are strong motives for
modelling body composition and nutrient deposition
in farm animals
Numerous data exist on body composition of
var-ious ¢sh species, especially rainbow trout, European
sea bass and white grouper (e.g Reinitz 1983;
Lu-patsch, Kissil & Sklan 2001; Lupatsch & Kissil 2005)
From these studies, it can be concluded that
whole-body protein contents are comparable between
spe-cies and constant across the grow-out phase, and
the contents of moisture, lipid, ash and energy vary
in a similar pattern among species as ¢sh size
in-creases (cf Lupatsch, Kissil & Sklan 2001; Bureau
et al 2002)
In the past, boundaries or limits to contents of
body water (BH2O), body protein (BP), body lipid
(BL) and body ash (BA) in ¢sh have not been
deter-mined from large datasets (cf Shearer 1994; Jobling2001; Lupatsch, Kissil & Sklan 2001; Bureau et al.2002) Recently, Dumas, de Lange et al (2007) devel-oped equations to predict body composition in rain-bow trout using data from 66 studies Theseequations account for the variation in body composi-tion, represent possible benchmarks for future com-parison and provide reliable foundations forassessment of the e¡ects of di¡erent factors on thecomposition of growth in ¢sh
Estimating body composition andrates of nutrient deposition usingregression analysis
Mathematical description of body composition in imal nutrition started 460 years ago McMeekan(1941) stressed the importance of assessing meatquality in animal production and addressing require-ments of speci¢c markets The author recognized thetechnical di⁄culty, high cost and time requirementassociated with chemical analysis and insisted onthe need to develop indices of composition, i.e math-ematical equations McMeekan (1941) proposed line-
an-ar regression equations to predict contents of notonly body fat but also muscle and bones in baconpigs Equations were of the form yi¼ b0þ b1xiwhere yiis the ith ¢tted value of the outcome (i.e ske-leton, muscle or fat) in units of g,b0is the intercept,b1
is the slope and xiis the ith value of a given predictor(e.g length of carcass) McMeekan (1941) overlookedthe e¡ect of body weight on carcass composition.Moreover, he did not describe body composition withequations of allometric formðyi¼ 10b 0 xb1
i Þ eventhough, in his days, the concept of allometry wascommonly applied in biology to designate rate ofchange between di¡erent anatomical characteristics
of an organism (for a review, see Gayon 2000).Furthermore, the allometric equation had alreadybeen used in animal production to examine the rate
of fat deposition in di¡erent body parts of poultry(Lerner 1939) Almost 30 years later, KotarbinŁska(1969) related body protein to fat-free lean mass andbody water to body protein using linear regressions
of allometric form She also related body ash to bodyprotein assuming an isometric rather than an allo-metric relationship These isometric and allometricrelationships based on regression analysis still pre-vail in estimating body composition of farmed ani-mals, including ¢sh (Parker & Vanstone 1966; Groves1970; ARC 1981; Weatherley & Gill 1983; de Lange,Morel & Birkett 2003; Dumas, de Lange et al 2007)
Trang 12Rates of nutrient deposition have been a topic of
in-terest and have found several applications in animal
nutrition for the last 40 years (Oslage & Fliegel 1965;
Thorbek1969) Assessing rates of nutrient deposition,
mostly protein deposition (PD) and lipid deposition
(LD) represents a comprehensive way of examining
e⁄ciency of utilization of feed components for
growth, and e¡ects of genetics, nutrition and
envir-onment on composition of the growth response and
dietary requirements (Black, Davies, Bray, Giles &
Chapple 1995; Schinckel & de Lange 1996) Because
growth and PD are associated, the amino acid pro¢le
in PD can serve in approximating amino acid
re-quirements of growing animals (e.g M˛hn & de
Lange 1998)
In ¢sh, description of the nutrient deposition rate
has received little attention to date, despite its
simpli-city, relevance and acceptance in modelling growth
of livestock species over the past three decades (ARC
1981; Black et al.1995; NRC 1996,1998) To our
knowl-edge, the concept of nutrient deposition rate was
in-troduced recently into the ¢sh literature and
consisted of describing rates of PD, LD and ash
de-position on a degree-day basis in rainbow trout
across life stages (Dumas, de Lange et al 2007) Such
quantitative description still needs to be extended to
other strains and ¢sh species
Estimating nutrient deposition using
explicit partitioning rules
Partitioning rules attempt to represent the utilization
of dietary nutrients or energy for protein relative to
LD and have often served as a means to adjust for
body composition, especially in pig nutrition
Parti-tioning rules and their associated partiParti-tioning
fac-tors ¢gure among the debatable parameters in
nutrition modelling, and the reader is referred to
re-views by de Lange, Morel and Birkett (2008),
Sand-berg, Emmans and Kyriazakis (2005a, b) and
Emmans and Kyriazakis (1997) for more details The
present section describes the partitioning rules
en-countered in ¢sh nutrition models
Rule 1: Body composition regulates dietary
nutrient partitioning
The ¢rst rule assumes that growing animals regulate
the breakdown of protein and lipid according to their
current and/or target body lipid to body protein ratio
(BL:BP) Machiels and Henken (1986) introduced this
rule into ¢sh nutrition Preferential body lipid to bodyprotein ratio (prefBL:BP), minimum value for this ra-tio (minBL:BP) and mature lipid weight to matureprotein weight (mBL:mBP) are variations of theBL:BP ratio that have been proposed over the last 15years (Whittemore1995; Emmans & Kyriazakis1999).Whittemore (1995) estimated the minBL:BP forpigs to be 0.5:1 In a study conducted by Reinitz(1983), the BL:BP ratio for juvenile rainbow trout sta-bilized at 0.1:1 during 84 to 140 days of starvation(¢sh were still alive) This value may be considered asthe minBL:BP ratio for that species at that size(o10 g)
The BL:BP ratio has been arbitrarily set as a meter in order to avoid unrealistic prediction of bodycomposition (Machiels & Henken 1986) Althoughthese authors did not further justify their concept,the BL:BP ratio ¢nds biological support Indeed, thecorrection in body composition that occurs duringcompensatory growth lends credence to the concept.For instance, Kyriazakis and Emmans (1992) showedthat farm animals following a period of nutritionallimitation seek to correct their body composition inorder to return to the normal or preferential bodycomposition needed to achieve their growth target.The fraction of energy requirements that is sup-plied by oxidation of body fat increases non-linearly
para-as the BL:BP ratio becomes higher (Machiels & ken 1986) Neither Machiels and Henken (1986) norKyriazakis and Emmans (1992) proposed an equation
Hen-to describe this non-linear relationship explicitly.Despite some biological support, the concept re-mains highly empirical and its purpose appears more
to accommodate the prediction of body compositionthan to describe the real metabolic processes (Sand-berg et al 2005a) Intake of dietary energy and diges-tible amino acids, and not only target BL:BP ratio at agiven body weight, a¡ects the partitioning of energybetween PD and LD in growing animals (Emmans &Kyriazakis 1997; Encarnacao et al 2004;Weis, Birkett,Morel & de Lange 2004) Finally, variations in photo-period and temperature are other factors likely to af-fect the BL:BP ratio in ¢sh (e.g Brown 1957; Jobling2001; Hemre & Sandnes 2008)
Rule 2: Protein intake regulates dietarynutrient partitioning
Starting with Machiels and Henken (1986), van Damand De Vries (1995) moved away from the constraint
on BL:BP ratio They related the proportion of energy
Trang 13obtained from oxidation of body fat (or body protein)
to protein-feeding level rather than the BL:BP ratio
They did not measure oxidation of body constituents
per se, but rather estimated it using a calibration
pro-cedure Their results indicated a positive relationship
between body protein oxidation and both dietary
protein intake and the protein to gross energy (P:GE)
ratio of the diet These observations are in agreement
with other studies on ¢sh (Halver & Hardy 2002;
Aze-vedo et al 2004a) Their concept, namely AALIRAT
(i.e auxiliary variable determining the proportion of
ATP requirement provided by oxidation of body fat),
has the advantage of representing the e⁄ciency
of protein use and the protein-sparing e¡ect of extra
energy
The models proposed by Machiels and Henken
(1986) and van Dam and De Vries (1995) estimated
fat deposition poorly, indicating that nutrient
parti-tioning is not just a matter of BL:BP ratio or level of
dietary protein intake These discrepancies result to
some extent from inaccurate assumptions regarding
the energetic costs of metabolic transactions Both
models set a ¢xed value for ATP requirement for
pro-tein synthesis [0.06 and 0.075 mol ATP g 1protein
synthesized in Machiels and Henken (1986) and van
Dam and De Vries (1995) respectively], but this
ener-getic cost seems to be rather variable across studies
(Jobling 1985; Rombough 1994)
Machiels and Henken (1986), along with van Dam
and De Vries (1995), assumed that no dietary
nutri-ents were oxidized to support energy requiremnutri-ents
for maintenance and growth, an assumption that
has been proven inaccurate in mammals and ¢sh
(Lyndsay 1976; Kim, Grimshaw, Kayes & Amundson
1992; Stoll, Burrin, Jahoor, Henry, Yu & Reeds 1998;
Halver & Hardy 2002) The models of Machiels and
Henken (1986) and van Dam and De Vries (1995)
re-cognized the existence of amino acid and glucose
blood pools (cf their £ow diagrams) However, no
at-tempt was made to describe these pools
mathemati-cally because they were not considered a source of
ATP
Rule 3: Biochemical saturation kinetics
regulates dietary nutrient partitioning
The saturation kinetic approach is used in
compart-mental modelling and utilizes enzyme-kinetic
equa-tions such as the Michaelis^Menton and the Hill (e.g
Gill et al 1984; Pettigrew, Gill, France & Close 1992;
Bar et al 2007) Flows of biochemical entities (e.g
amino acids, fatty acids, glucose, volatile fatty acidsand acetyl-CoA) are regulated by their respectiveconcentration in pools and by various constants (e.g.maximum velocity and substrate a⁄nity) The con-straints on nutrient partitioning no longer refer di-rectly to explicit ¢xed ratios (e.g minBL:BP) Certainbiochemical transactions can exert control overothers and kinetic constants such as maximum velo-city (Vmax) can serve to achieve a realistic body com-position (Halas, Dijkstra, Babinszky, Verstegen &Gerrits 2004) Nevertheless, this approach can fail torepresent accurately observed empirical relation-ships For instance, the predicted relationships be-tween energy intake and PD displayed a curvilinearshape, whereas observed data followed a linear pat-tern in evaluating a model designed to partition diet-ary nutrients in growing pigs (Halas et al 2004).Assumptions are sometimes made in models based
on saturation kinetics that basically mask a lack ofprecise knowledge and may lead to discrepancies
A global and fresh perspective ondescribing composition of fish growthDescribing body composition and e¡ects of nutrientdeposition on weight gain is crucial in animal nutri-tion modelling (NRC 1998; Kyriazakis 1999; de Lange
et al 2003) Partitioning of nutrients in models based
on energy and nutrient metabolism needs to rely onequations that re£ect accurately the limits or bound-aries to body nutrient contents in ¢sh (From & Ras-mussen 1984; Lupatsch, Kissil & Sklan 2001; Bureau
et al 2002) Assuming the allocation of dietary ents responds to an organized biological scheme, var-ious deterministic equations can therefore bedeveloped to describe body composition and deposi-tion of body constituents (e.g protein, lipid, water,ash and, eventually, amino acids and fatty acids).The dependence of bioenergetic growth models onaccurate estimation of body composition has beenstressed in several ¢sh studies (Cui & Wootton 1988;From & Rasmussen 1989; Jobling 1994; Cui & Xie2000) To date, several bioenergetic models have as-sumed a constant energy content per unit of ¢sh bio-mass or energy retention per unit of time (Winberg1956; Solomon & Bra¢eld 1972; Elliott 1976a; Kitchell
nutri-et al 1977; Brnutri-ett 1995) However, body lipid has beenshown to vary with plane of nutrition and age or lifestage in ¢sh and unavoidably a¡ects the energy con-tent of the body (Weatherley & Gill 1987; Azevedo
et al 2004a; Azevedo, Leeson, Cho & Bureau 2004b)
Trang 14Cui and Wootton (1989) observed that energy content
of ¢sh biomass was a major parameter a¡ecting the
accuracy of bioenergetic models, especially at low
and high feeding levels Quantitative description of
body composition in growing ¢sh and of feed
utiliza-tion thus becomes essential if systematic errors in
bioenergetic models are to be avoided
The equations developed in Dumas, de Lange et al
(2007) addressed, to a certain extent, the need to
con-sider the e¡ect of body composition in bioenergetic
models by indicating that body energy content as
protein can be easily predicted whereas prediction of
body energy as lipid requires further modelling
stu-dies Moreover, it is easier and probably more
accu-rate to predict BW from BP than from recovered
energy The results of Dumas, de Lange et al (2007)
provide realistic bounds for di¡erent body
constitu-ents that can help setting correct assumptions and
accurate relationships in nutrient-based models
In models based on nutrient partitioning,
see-mingly arbitrary rules founded on untested
assump-tions (Cui & Xie 2000) were set to avoid unrealistic
estimates of body composition (see,‘‘Estimating
nutri-ent deposition using explicit partitioning rules’’)
Most nutrient-based models fail to de¢ne
quantita-tively what the realistic bounds are for di¡erent body
constituents (e.g BP) This has led to assumptions
that can be misleading For instance, van der Meer
and van Dam (1998) applied a minimum BL content
of 1% relative to BW, a value that is unlikely to occur
in fed ¢sh (restricted or not) weighing43 g (Phillips
Jr, Livingston & Dumas 1960; Reinitz 1983)
Body protein in ¢sh remains at a stringent
con-stant fraction of BW across life stages (Groves 1970;
Lupatsch et al 2003; Dumas, de Lange et al 2007)
Re-gression analysis is therefore an appropriate tool to
describe the relationship between BW and BP
Although BL and BA are highly correlated with BW,
large variability across life stages suggests the need
for more comprehensive models Rates of PD and LD
varied across life stages and higher values of PD and
LD were observed in ¢sh with faster growth rates
(Dumas, de Lange et al 2007) Dietary lipid intake
promoted LD, but not PD, in certain studies on
rain-bow trout (Rasmussen, Ostenfeld & McLean 2000;
Ge¤lineau, Bolliet, Corraze & Boujard 2002;
Chaiyape-chara, Casten, Hardy & Dong 2003) Therefore,
geno-type, life stage and life history and feeding regime
(diet composition and ration) stand out as
explana-tory variables to be included in future mechanistic
models to predict better the composition of biomass
gain
Relationships between body constituents and BWacross life stages of ¢sh di¡er from that of other farmanimals In contrast to beef cattle and pigs, BP ishighly and linearly associated with BW even beyondmarket size (cf Dumas, de Lange et al 2007 withBlack, Cambel, Williams, James & Davies 1986 andNRC 1996) Similarly, BL and BH2O contents appearmore linearly related to BW in ¢sh than in other live-stock species (Black et al.1986; NRC 1996) Percentage
of dressed carcass of ¢sh is, similar to ducks andsmall game birds, relatively constant, whereas it in-creases with BW up to market size in other animalssuch as pigs, broiler chickens and turkeys (Black
et al 1986; Swatland 1994; Landgraf, Susanbeth,Knap, Looft, Plastow, Kalm & Roehe 2006; Dumas,
de Lange et al 2007) Unlike other livestock species(e.g NRC 1998), the relationship between daily PDand BW in ¢sh displays a pattern with no negativeslope in older animals (Dumas, de Lange et al 2007)
In contrast to contemporary perceptions (Elliott1976b; Shearer 1994), evidence suggests that BP var-ies isometrically with BW (i.e assumes the same rate
of change between absolute BP content and BW) in
¢sh (Dumas, de Lange et al 2007)
Concluding remarks: towardsmechanistic modelling of fish growthVariations in growth trajectory, body compositionand rates of nutrient deposition are, to date, better de-scribed than explained, although certain hypotheseshave been suggested Explanatory studies are there-fore required to further improve our understanding
of the underlying mechanisms responsible for thesevariations
Sexual maturation stands out as a mechanismlikely governing growth trajectory and thus rates ofnutrient deposition Triggering the maturation pro-cess in salmonids involves a reduction or cessation
of feed intake, deterioration of £esh quality, ment of large gonads and secondary sexual charac-ters, and greater catabolism of body protein andbody lipid stores to supply nutrients for new tissuesynthesis (Love 1980; Sargent, Tocher & Bell 2002;Roth, Dorenfeld Jenssen, Magne Jonassen, Foss & Ims-land 2007) Ageing entails a decrease in the e⁄ciency
develop-of nutrient utilization in mammals and ¢sh (Brody1945; Weatherley & Gill 1987)
It is not yet clear as to what the determinants ofsexual maturation in ¢sh are It appears that environ-mental conditions at embryonic and larval stages,
Trang 15along with genetics, interact to program the growth
trajectory and the age at sexual maturity throughout
the ontogeny of rainbow trout The e¡ect of
incuba-tion temperature on growth rate could a¡ect the
tim-ing of sexual maturity ultimately Evidence suggests
that temperature during egg incubation could be
re-sponsible for muscle growth dynamics before the ¢rst
spawning in ¢sh (Johnston, Manthri, Alderson,
Smart, Campbell, Nickell, Robertson, Paxton & Burt
2003; Albokhadaim, Hammond, Ashton, Simbi,
Bayol, Farrington & Stickland 2007; Martell & Kie¡er
2007) Intermediate temperature during incubation
promotes hyperplasia and thus growth rate at
the juvenile stage (Fauconneau & Paboeuf 2001;
Rowlerson & Veggetti 2001; Steinbacher, Haslett,
Obermayer, Marschallinger, Bauer, Snger & Stoiber
2007)
Body lipid stores are possibly another determinant
of the onset of sexual maturation Feeding level and
energy intake, which are known to govern the energy
stores (i.e body lipid content) in ¢sh (Azevedo et al
1998; Rasmussen & Ostenfeld 2000; Yamamoto,
Shi-ma, Furuita & Suzuki 2002), may induce or delay the
timing of sexual maturation because lipid reserves
have been shown to in£uence maturation in ¢sh
(Rowe, Thorpe & Shanks 1991; Silverstein, Shearer,
Dickho¡ & Plisetskaya 1998) In contrast, other
stu-dies concluded that growth rate has a greater role in
triggering the maturation process than body lipid
stores (Shearer, Parkins, Gadberry, Beckman &
Swan-son 2006; Beckman, Gadberry, Parkins, Cooper &
Ar-kush 2007) Here, the e¡ect of growth rate and
nutrition may have been confounded and new
stu-dies are thus required to elucidate the answer to this
question
To sum up, current understanding of causality and
relationships between environmental conditions
during egg incubation, muscle growth dynamics,
plane of nutrition, growth rate and timing of sexual
maturation is fragmentary and has not yet been well
described quantitatively These factors a¡ect growth
trajectory, body composition and nutrient deposition
in ¢sh and will have to be described better in order to
develop meaningful mathematical models
To conclude, there is a need to synthesize
avail-able information and develop £exible explanatory
models Mechanistic models designed to simulate
di¡erent scenarios are crucial to progress towards
optimization of feed e⁄ciency and growth,
reduc-tion of waste outputs, prevenreduc-tion of sexual
matura-tion and, therefore, deterioramatura-tion of growth rate
and £esh quality before ¢sh reach market size in
or-der to avoid a decline in pro¢tability of ¢sh cultureoperations Moreover, future models should be de-veloped to accommodate changes in outcomes ofinterest to the private sector More than 60 yearsago, animal growth stood as the main concern (Ro-bertson 1923; Wright 1926; Brody 1945) Modelswere thus developed or adapted to predict weightgain with respect to time Nowadays, the composi-tion of weight gain, yield of particular anatomicalparts and food safety represent new topics of inter-est to the animal production industry because ofthe continually evolving eating habits of consu-mers and increasing public awareness of healthi-ness and environmental sustainability (Young,Northcutt, Buhr, Lyon & Ware 2001; Hocquette
et al 2005; Torstensen, Bell, Roselund, Hendersen,Gra¡, Tocher, Lie & Sargent 2005; Caswell 2006).Here, mathematical modelling serves as a usefultool to meet current and prospective challenges,extract further information and help orient futureresearch programmes in ¢sh nutrition
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Trang 23Effects of transplants and extracts of thoracic nerve cord–ganglia on gonad maturation of penaeoid shrimp
Jorge Alfaro & Lu|¤s Vega
Estacio¤n de Biolog|¤a Marina, Escuela de Ciencias Biolo¤gicas, Universidad Nacional, Puntarenas, Costa Rica
Correspondence: J Alfaro, Estacio¤n de Biolog|¤a Marina, Escuela de Ciencias Biolo¤gicas, Universidad Nacional, Puntarenas, Costa Rica E-mail: jalfarom@una.ac.cr
Abstract
It has been established recently that interspeci¢c and
intraspeci¢c thoracic ganglia transplants from
Pe-naeidae are gradually absorbed by the host without
activating an encapsulation mechanism Therefore,
this research was designed to evaluate the thoracic
ganglia extracts and implants from maturing
Trachy-penaeus byrdi (Burkenroad), XiphoTrachy-penaeus riveti
(Bou-vier) and Penaeus (Litopenaeus) occidentalis (Streets)
females as potential inducers of sexual maturation
in Penaeus (Litopenaeus) stylirostris (Stimpson),
Pe-naeus (LitopePe-naeus) vannamei (Boone) and T byrdi,
from the Gulf of Nicoya, Costa Rica Our ¢ndings
sug-gest that interspeci¢c and intraspeci¢c thoracic
ganglia extracts or implants from maturing penaeoid
females are not capable of inducing a clear response
in sexual maturation in males or females Tissues
were tested at increasing doses from 137, 386, 525
and 1500mg g 1body weight, without any positive
response It is proposed that a hypothetical hormone,
vitellogenesis-stimulating hormone, from the
thor-acic ganglia, is under the strong negative control of
eyestalks, by the gonad-inhibiting hormone in the
subgenus Litopenaeus Therefore, the use of thoracic
ganglia extracts or implants would be ine¡ective
when compared with injecting serotonin alone, as
the present results seem to support
Keywords: penaeoid, shrimp, thoracic ganglia,
transplants, extracts, gonad maturation
Introduction
The shrimp mariculture industry is based on
eye-stalk ablation for inducing ovarian maturation and
spawning This is a detrimental procedure that fects the entire physiology of shrimp (Quackenbush1986; Benzie 1998); therefore, alternatives were con-sidered to be a long-term goal for the industry(Quackenbush 1991) Recently, Alfaro, Zu¤niga andKomen (2004) reported a new procedure as a substi-tute for eyestalk ablation in Penaeus (Litopenaeus)stylirostris (Stimpson) and Penaeus (Litopenaeus)vannamei (Boone), based on repetitive injections ofserotonin and spiperone Their ¢ndings indicate thatthis technique induced ovarian maturation as well as
af-a maf-aturaf-ation e¡ect in non-treaf-ated shrimp, possiblyvia unidenti¢ed soluble pheromones Serotonin alsoinduced maturation and spawning at rates similar toeyestalk ablation (Wongprasert, Asuvapongpatana,Poltana,Tiensuwan & Withyachumnarnkul 2006) inPenaeus monodon (Fabricius)
The sinus gland from eyestalks, the brain and thethoracic ganglia have been considered to be thesource of a vitellogenesis-stimulating hormone(VSH), which has not yet been characterized (Huber-man 2000; Huang, Ye, Li & Wang 2008) However,thoracic ganglia implants or extracts have producedincreases in gonadal growth in shrimps, crabs, lob-sters and cray¢sh (Otsu 1960; Oyama 1968; Hinsch &Bennett 1979; Quackenbush 1986; Takayanagi,Yama-moto & Takeda 1986, for review; Fingerman 1987, forreview; Kulkarni, Glade & Fingerman 1991) It wasdemonstrated that thoracic ganglion extracts fromsexually active females of Uca pugilator (Bosc) in-duced precocious ovarian maturation in intact andeyestalk-ablated crabs, whereas extracts from sexu-ally inactive females did not stimulate ovariangrowth (Eastman-Reks & Fingerman 1984)
Serotonin is present in the central nervous system
of crustaceans and its role in the mechanism of
Trang 24ovar-ian maturation seems to be that of a stimulator for
the postulated release of a putative VSH from the
brain and thoracic ganglia in Procambarus clarkii
(Girard) (Fingerman 1997) However, serotonin and
its receptors have been identi¢ed in the ovary of
P monodon, suggesting a direct role of serotonin in
ovaries (Ongvarrasopone, Roshorm, Somyong,
Pothiratana, Petchdee, Tangkhabuanbutra,
Sopha-san & Payim 2006; Wongprasert et al 2006)
Recently, gonadotropin-releasing hormone (GnRH)
was identi¢ed in the protocerebrum of P monodon,
and this molecule may be involved in the regulation
of serotonin, as well as a possible VSH
(Ngernsoung-nern, Ngernsoung(Ngernsoung-nern, Kavanaugh, Sobhon, Sower
& Sretarugsa 2008) Gonadotropin-releasing
hor-mone has also been found in the follicular cells
sur-rounding developing and mature oocytes The
exogenous administration of GnRHs in P monodon
shortened the ovarian maturation period, at a lower
rate than eyestalk ablation (Ngernsoungnern,
Ngern-soungnern, Weerachatyanukul, Chavadej, Sobhon &
Sretarugsa 2008)
Studies of transplants and extracts of thoracic
ganglia in penaeoid shrimps are
limited.Yano,Tsuki-mura, Sweeney andWyban (1988) implanted thoracic
ganglia sections (15 mm in length) of the lobster,
Ho-marus americanus (Milne-Edwards), with vitellogenic
ovaries into P vannamei recipients Tissue
recogni-tion was not evaluated and the authors reported
in-duction of ovarian maturation (4/6 maturing
females) compared with abdominal ganglia
implan-tation (1/6) 18 days after treatment Hooi (1991)
eval-uated intraspeci¢c thoracic ganglia extracts at 400
and 1000mg g 1from spent spawners for inducing
ovarian maturation and spawning in P monodon,
without success This author stated the importance
of evaluating interspeci¢c thoracic extracts from less
valuable crustacean species
Alfaro, HernaŁndez, Zu¤niga, Soto and Mej|¤a-Arana
(2008) reported that interspeci¢c and intraspeci¢c
thoracic ganglia transplants from Penaeidae are
gra-dually absorbed by the host without activating an
en-capsulation mechanism Because implants are not
rejected by haemocytes, neurosecretory cells remain
alive for a few days and possibly release a putative
VSH, thereby inducing gonad maturation, as
ob-served by Yano et al (1988) The e¡ects may also be
due to other neuropeptides in the transplants
How-ever, the extents of the induction as well as the
com-mercial relevance of this technology have to be
investigated This research was designed to evaluate
thoracic ganglia extracts and implants from maturing
females as potential inducers of sexual maturation inpenaeoid shrimps
Material and methodsExperimental designExperiments were conducted in maturation tanks(3 m in diameter) with a water depth of 0.50 m and atotal daily water replacement of 100%, using newwater pre-treated by high-pressure silica sand ¢ltra-tion and sedimentation (temperature 5 27 1C; sal-inity 5 34 g L 1) The photoperiod was natural (13 hlight:11h dark), with a reduced light intensity (10^
43 lx) Adult P stylirostris and Trachypenaeus byrdiwere captured from the Gulf of Nicoya, and P vanna-mei were grown in tanks after a commercial pondculture, to be used as recipient species Donor speciesfor nerve tissues obtained from the Gulf of Nicoyaincluded T byrdi, Xiphopenaeus riveti and Penaeusoccidentalis
Experiments were started after 1 week of tization in the experimental tanks The animals werefed at 15% b.w day 1, with fresh-frozen squids andsardines at a 1:2 ratio Ovarian maturation was regis-tered once a week for every female, and was based onthe external observation of ovarian size and colour asdescribed by King (1948) and Yano et al (1988) withslight modi¢cations:
acclima-Stage I The ovary is transparent with no guishable outline
distin-Stage II The ovary is visible as a thin opaque linealong the dorsal central axis
Stage III The ovary is visible as a thick yellow orgreen band, depending on the species
Stage IV The ovary is turgid, broad and dark red ^orange or green, depending on the species Spawning
is imminent
Spermatophore condition was evaluated in terms
of general appearance as normal morphology, acterized by white colour and normal sperm cells, or
char-a deteriorchar-ating condition (Alfchar-aro &char-amp; Lozchar-ano 1993),characterized by brown pigmentation and spermresidues
Experiment 1Two T byrdi thoracic ganglia extracts were preparedfrom fresh tissues of mature females in stages III^IVand immature females in stage I (11g b.w.) The tis-sues were dissected from living animals on board
Trang 25the boat, then washed and stored in cold (4 1C)
abso-lute ethanol, and kept at 18 1C until further
extrac-tion Dissection of tissues was performed within a
few seconds to avoid any endocrine alteration
Etha-nol dehydration is a common technique for
preser-ving the biological activity of neurohormones
(Zanuy & Carrillo 1972)
The extraction protocol was based on the
proce-dures provided by Quackenbush and Keeley (1988)
and Hooi (1991) for neuropeptides (Yano1993;
Finger-man 1997) Thirteen thoracic ganglia stage III^IV
(approximately 249 mg fresh tissue weight,
treat-ment A) and the same weight of thoracic ganglia
stage I (treatment B) were ground in a glass
homoge-nizer and extracted in a sterile saline solution (0.85%
NaCl) Extracts were gently boiled for 5 min and then
centrifuged at 2000 g for 30 min at 4 1C The
super-natants of the extracts (49.8 mg mL 1, Treatments
A and B) and a saline control (Treatment C) were
injected immediately at 100mL female 1, and the
remaining extracted samples were stored frozen
at 18 1C until four more doses (137mg
equiva-lents g 1b.w or 0.26 thoracic ganglia equivalents
female 1) were applied, at weekly intervals Each
treatment had eight stage I P vannamei females
(36.4 g b.w.), and the ovarian stages were monitored
for 5 weeks
Experiment 2
Xiphopenaeus riveti females (11g b.w.) in stage IV of
ovarian maturation were collected and transported
alive to EBM Two hours after capture, females
were dissected to remove the entire thoracic ganglia
chain (approximately 15 mm in length and 13 mg in
weight) and the abdominal ganglia chain of similar
size Entire chains were maintained in a chilled
(12^14 1C), sterile crustacean physiological solution
(C.P.S., 18 mM HEPES, Ro, Talbot, Leung-Trujillo &
Lawrence 1990) for 5^10 min before implantation
Twenty male P vannamei (33.7 g b.w.) were
ran-domly assigned to two treatments: (A) thoracic
gang-lia stage IV implant and (B) abdominal ganggang-lia stage
IV implant Each male received an entire nerve tissue
section (15 mm in length), using an implantation
de-vice The implanter was a syringe (1mL) modi¢ed
to carry replaceable sterile glass tubes (2 mm in
diameter) to load tissue sections Each recipient was
implanted with a new glass tube to avoid
contamina-tion; alcohol was applied at the surface and a
small hole was made with the tube through the soft
epidermis at the dorsal junction between the lothorax and the abdomen, and then the tissue wasexpelled into the cavity located at the left side fromthe heart Spermatophore condition was evaluated
cepha-at weeks 2 and 4 from implantcepha-ation
Experiment 3Penaeus occidentalis females (45 g b.w.) in stage IV ofovarian maturation were collected and transportedalive to EBM Two hours after capture, females weredissected to remove the entire thoracic ganglia chain(approximately 30 mm in length) and the abdominalganglia chain of similar size Tissues were cut into
10 mm sections (approximately 21mg) and tained in a chilled (12^14 1C), sterile crustacean phy-siological solution (C.P.S., 18 mM HEPES, Ro et al.1990) for 5^10 min before implantation
main-Twenty adult female P stylirostris (40 g b.w.) instage I of ovarian maturation, captured from thewild, were randomly assigned to two treatments: (A)thoracic ganglia stage IV implant and (B) abdominalganglia stage IV implant Each female received onetissue section, following the previously describedprotocol The ovarian stages were monitored for 4weeks
Experiment 4Both the groups from experiment 3, at the end of 4weeks, were treated with serotonin plus spiperone.The dose used was based on Alfaro et al (2004): seroto-nin at 25mg g 1b.w and spiperone at 2.0mg g 1b.w.Females received 100mL of a mixed solution of bothchemicals, freshly prepared by dissolving 4.0 mg of spi-perone (Sigma, St Louis, MO, USA) in 1.0 mL of 95%ethanol; a water bath at 50 1C was used to facilitatedissolution Then 50 mg of serotonin (Sigma) was dis-solved and mixed with spiperone in 5.0 mL of sterilesaline solution (0.85% NaCl) Only one dose was ad-ministered at week 0, and the ovarian stages wereregistered for 3 weeks
Experiment 5Trachypenaeus byrdi thoracic ganglia and abdominalganglia extracts were prepared from fresh tissues ofmature females in stages III^IV (12 g b.w.), as indi-cated in experiment1 Seventeen thoracic ganglia (ap-proximately 374 mg fresh tissue weight, treatment A)
Trang 26and similar weights of abdominal ganglia (treatment
B) were processed
Both supernatants were injected immediately
at 100mL female 1and stored frozen at 10 1C until
a further injection after a week with a dose of
1500mg equivalents g 1b.w or 0.85 thoracic ganglia
equivalents female 1 Each treatment had ¢ve T
by-rdi females in stage I of ovarian maturation (12 g b.w.),
and the ovarian stages were recorded after 2 weeks
Results
Table 1 summarizes our observations of the intents to
induce sexual maturation by thoracic ganglia
trans-plants and extracts Experiment 1 registered only one
(1/8) P vannamei female reaching a maturing
condi-tion stage III^IV for the thoracic ganglia stage III^IV
treatment, injecting an extract at 137mg
equiva-lents g 1b.w (0.26 thoracic ganglia equivalent
female 1) at week 1; this female spawned in the
fol-lowing days, returning to ovarian stage I Treatment
B (thoracic ganglia stage I) and the saline control did
not register any maturation
Experiment 2 evaluated thoracic ganglia stage IV
implants in P vannamei males at 386mg g 1; no
im-provement in the spermatophore condition was
ob-served as compared with abdominal ganglia stage
IV implantation The males used in this study showed
deteriorating spermatophores in both the treatments
after 2 weeks from surgery At 4 weeks, thoracic
ganglia-implanted males showed the same condition
as before
Experiment 3 evaluated thoracic ganglia stage IV
(10 mm in length) and abdominal ganglia stage IV
implants in females at 525mg g 1
No P stylirostrisfemale was induced to mature after 4 weeks from
surgery in both treatments A recovered thoracic
ganglia graft from a dying female revealed its
mor-phology without encapsulation and partial
absorp-tion (4 mm in length) after 5 weeks from surgery On
the other hand, a single injection of serotonin plus
spiperone (Experiment 4) did induce ovarian
matura-tion in both groups implanted with nerve tissue One
week after injection, females were observed with
growing ovaries (stage II) and at week 2 they (3/9)
reached stages III^IV of maturation in the 3A group
The other group (3B) also reached stages III^IV of
maturation at weeks 1 (2/9) and 2 (2/8) Maturing
fe-males eventually spawned their eggs, returning to
ovarian stage I
Experiment 5 evaluated intraspeci¢c nerve tissueextracts in T byrdi at 1500mg g 1 No female was in-duced to mature after 2 weeks from the ¢rst injection
in both treatments
DiscussionThe sequence of experiments developed for this re-search suggests that interspeci¢c and intraspeci¢cthoracic ganglia extracts or implants from maturingpenaeoid females are not capable of inducing a clearresponse in sexual maturation Implants and ex-tracts were tested at doses of 137, 386, 525 and
1500mg g 1b.w in di¡erent experimental animals,without any positive response
Our previous ¢ndings (Alfaro, HernaŁndez et al.2008) demonstrated for the ¢rst time that thoracicganglia implants within Penaeidae are immunologi-cally accepted by the recipient species, but grafts aregradually absorbed before disappearing completely.Therefore, it is expected that transplanted nervecord^ganglia sections will remain physiologically ac-tive for a short time On the contrary, grafts from aPalaemonidae (Macrobrachium tenellum [Smith])were encapsulated by the host
This active phase of grafts seems to be too short toproduce reliable sexual maturation in penaeoidshrimps in males or females In experiment 1, therewas only one maturing female, which is a negligiblee¡ect Other techniques have yielded signi¢cant im-provements in spermatophore quality in P vannamei,such as injection of 17-alpha-methyltestosterone (Al-faro 1996) and methyl farnesoate injection (Alfaro,Zu¤niga, Garc|¤a & Rojas 2008)
In the ¢ddler crab, U pugilator, ¢ve injections of athoracic ganglia extract at a dose equivalent to 0.25thoracic ganglia per injection, during 10 days, in-duced an increased gonad index in intact as well as
in eyestalk-ablated females (Eastman-Reks & man 1984)
Finger-The report by Yano et al (1988) is the only lished evidence for induced ovarian maturation in apenaeoid shrimp by interspeci¢c thoracic ganglia im-plantation Based on the present knowledge, we hy-pothesized that lobster grafts were not encapsulatedimmediately after surgery, given the maturation re-sponse in P vannamei observed by the authors.The evidence from di¡erent decapods suggests that
pub-a substpub-ance from thorpub-acic gpub-anglipub-a is cpub-appub-able of cing ovarian growth However, in penaeoid shrimpsthis expected e¡ect was not measured in any of our
Trang 28experiments Serotonin plus spiperone has given
more predictable responses in ovarian maturation as
discovered in a previous contribution (Alfaro et al
2004) as well as in the present one
Other penaeoid shrimps may give di¡erent
re-sponses as observed in P monodon, because this
spe-cies was induced to mature similar to eyestalk
ablation with serotonin alone (Wongprasert et al
2006); however, the injection of GnRHs was less
ef-fective than eyestalk ablation (Ngernsoungnern,
Ngernsoungnern,Weerachatyanukul et al 2008)
It is proposed that a putativeVSH is present and it is
under a strong negative control of the eyestalks, by
gonad-inhibiting hormone in the subgenus
Litope-naeus, as suggested previously by Vaca and Alfaro
(2000) The combined e¡ect of serotonin and
spiper-one (Alfaro et al 2004) was much higher than
seroto-nin alone (Vaca & Alfaro 2000) on ovarian
maturation in the subgenus Litopenaeus, suggesting
that the negative control of dopamine is stronger
than the positive control of serotonin
Based on our ¢ndings, the use of thoracic ganglia
extracts or implants is not a practical approach for
in-ducing reliable gonad maturation in penaeoid
shrimps Moreover, the recently reported mechanism
of implant absorption is a biological constraint for the
implementation of transplant technology Therefore,
the injection of serotonin alone or in combination
with spiperone is a much better alternative for the
traditional unilateral eyestalk ablation
Acknowledgments
The authors wish to thank the sta¡ of Estacio¤n de
Biolog|¤a Marina This research was supported by Ley
de Pesca from the Government of Costa Rica The
authors also acknowledge unknown referees for
their valuable comments
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Trang 30go-Effects of turbidity on feeding of the young-of-the-year
Priit Zingel1,2& Tiit Paaver1
The e¡ect of water turbidity on the prey selection and
consumption of the young-of-the-year (YOY)
pike-perch in the planktivorous feeding stage was studied
Attention was paid particularly to the question of
how the food selectivity depends on the size of YOY
pikeperch and how the turbidity a¡ects feeding in
dif-ferent size classes Studies were carried out in ponds
of two ¢sh farms in Estonia over 4 years Small
clado-cerans were the most preferred prey in the smallest
pikeperch size class In larger size classes, the most
selected prey were the large cladocerans Water
tur-bidity a¡ected the prey selection of the planktivorous
pikeperch signi¢cantly In more turbid environments,
the larger zooplankters were more positively selected
than the smaller ones Turbidity decreased both total
zooplankton consumption and Fulton’s condition
fac-tor of ¢sh only in the largest size class of pikeperch
The e¡ect of turbidity on foraging and growth, and
thus on the size of juvenile pikeperch of a particular
year class is substantial under conditions where
juve-niles cannot shift from planktivory to piscivory
Keywords: planktivory, pikeperch, turbidity, food
selectivity
Introduction
Pikeperch (Sander lucioperca) is an important ¢sh
both in recreational and in commercial ¢sheries of
eastern Europe The annual yields are highly variable
(Svrdson & Molin 1981; Buijse 1992; Buijse,Van
Den-sen & Schaap 1992; Lehtonen, Hansson & Winkler
1996) because the survival and growth rate of
juve-nile ¢sh of every year-class depend considerably onthe feeding conditions Juvenile pikeperch must shift
to piscivory after achieving a total length of 5^7 cm(Buijse & Houthuijzen 1992) This accelerates thegrowth rate and is one of the key factors that in£u-ences their recruitment to the ¢shery (Post & Evans1989) Attempts have been made to stabilize the £uc-tuations of stock in natural waters by means of stock-ing of juvenile ¢sh, reared in ponds Therefore, it iscrucial to understand the factors that determine thegrowth of the pikeperch during their ¢rst year of life.Most ¢sh use vision for orientation towards prey(Guthrie & Muntz 1993) The process of predation in-cludes the following steps: location of prey, pursuit,attack and retention (Clarke, Buskey & Marsden2005) The location of prey may be highly in£uenced
by the transparency of the water (O’Brien 1987b;Utne-Palm 2002) Therefore, the ability of the preda-tor and the prey to detect each other may be impaired
by turbidity (Abrahams & Kattenfeld 1997)
Predation pressure on zooplankton is suggested to
be low in eutrophic and turbid lakes because ity may o¡er zooplankton refuge from visual hunting
turbid-by ¢sh (Jeppesen 1998) Several studies have shownthat in lakes with high productivity and turbidity,the feeding conditions for pikeperch are good (Lehto-nen et al 1996) The underlying mechanisms are notclearly understood, although several authors suggestthat it is related to the visual adaptations of this spe-cies to the low transparency of water (Svrdson
& Molin 1973; Persson, Diehl, Johansson, Andersson
& Hamrin 1991) Pikeperch is known for its ability tofeed at low-light levels and is also active during twi-light and night It is supported by the presence oftapetum lucidum, a re£ective material in the retina,
Trang 31which induces additional light sensitivity and
confers an advantage to this ¢sh in turbid and
low-light environments (Ali, Ryder & Anctil 1977)
Prey characteristics, such as size, pigment and
mo-tion, play an important role in the detection of prey
for visual foraging by ¢sh (O’Brien 1987a; O’Keefe,
Brewer & Dodson 1998) In most studies that have
aimed to determine the e¡ects of turbidity on the
be-haviour of the predator, the reactive distance has
been measured The reaction distance of
planktivor-ous ¢sh to its planktonic prey decreased with
in-creasing turbidity (Vinyard & O’Brien 1976; Barrett,
Grossman & Rosenfeld 1992; Gregory & Northcote
1993; Miner & Stein 1993; Ben¢eld & Minello 1996;
Utne 1997; Utne-Palm 1999) Estimations of feeding
e⁄ciency of the predator in turbid environments
have revealed that the e¡ect of turbidity on feeding
e⁄ciency is negative (De Robertis, Ryer, Veloza
& Brodeur 2003; Horppila, Liljendahl-Nurminen
& Malinen 2004; Nurminen & Horppila 2006)
The main objective of our study was to evaluate
the e¡ect of water turbidity on the prey selection
and consumption of the young pikeperch during the
¢rst summer in ponds We also wished to determine
how the food selectivity depends on the size of the
pikeperch and how turbidity a¡ects feeding in
di¡er-ent size classes
Materials and methods
Our studies were carried out in Estonia, where the
feeding of the young-of-the-year (YOY) pikeperch
was investigated in six ¢shponds over 4 years
(2003^2006) The data for the ponds used are given
in Table 1 Pikeperch larvae were stocked to the ponds
in the beginning of June The plankton and ¢sh
sam-ples were taken approximately every third week until
the ponds were emptied in October Both plankton
and ¢sh samples were collected at each sampling
occasion Turbidity was measured as Secchi disk
visibility to the nearest 5 cm Zooplankton was
col-lected by ¢ltering of10 L depth-integrated pond water[(samples were taken from the whole water columnwith an interval of 0.5 m using a Ruttner sampler(HYDRO-BIOS Apparatebau GmbH, Kiel-Holtenau,Germany) and mixed in one tank)] using a planktonnet (mesh size 48mm), ¢xed with Lugol’s solution andcounted in three 2.5^5 mL subsamples, which com-prised 10^20% of the whole sample volume The sam-ples were counted under a stereomicroscope (NikonSMZ645, Nikon Instruments Europe B.V., Amstelveen,the Netherlands) and enumerated at 32^56 mag-ni¢cations The length of at least 20 individuals ofeach species was measured in every sample forbiomass calculation The individual weights of roti-fers were estimated from average lengths according
to Ruttner-Kolisko (1977) The lengths of crustaceanswere converted to the wet weights according toBalushkina and Winberg (1979) The zooplankterswere divided into four principal groups: rotifers,small cladocerans (e.g Bosmina, Chydorus), large cla-docerans (e.g Daphnia, Leptodora, Polyphemus) andcopepods (Eudiaptomus, Mesocyclops)
The YOY pikeperch were sampled using a liftnet(1m2, mesh size 1mm), a sweepnet or a gillnet The
¢sh were measured (Ltot) and weighted They werepreserved in ethanol and their whole digestive tractcontent was extracted and analysed under thestereo-microscope at 16 40 magni¢cation Whereavailable, the stomach content of at least 20 speci-mens of pikeperch was inspected However, on foursampling occasions, only 15 specimens were gath-ered The diet was evaluated using the numericalmethod (Hyslop 1980) Daily food consumption wascalculated according to a 4-h gut passage time(Sutela & Huusko 1997) and a 20-h diel feeding time(Karjalainen 1992) The average reconstructed gutcontent was calculated based on the Eldridge, Whip-ple, Eng, Bowers and Jarvis (1981) method: C 5 RH/T,where C is the daily food consumption (zooplanktersingested ¢sh 124 h 1), R is the average recon-structed gut content (zooplankters ingested ¢sh 1),
H is the hours of active feeding (h) and T the gut sage time (h) of actively feeding ¢sh
pas-Feeding selectivity of the ¢sh was assessed usingIvlev’s selectivity index (Ivlev 1961):
Ei¼ ðri niÞ ðriþ niÞ1
where riis the relative abundance (%) of prey gory i in the diet of ¢sh and niis the relative abun-dance (%) of prey category i in the environment.Index values between 0.3 and 10.3 are generally
cate-Table 1 The surface area, mean zooplankton (ZP) biomass
and range of ZP biomass found in our study ponds in the
Hrjanurme (1, 2 and 3) and Haaslava (4,5 and 6) ¢sh farms
Trang 32considered to be not signi¢cantly di¡erent from 0 and
represent nonselective feeding (Lazzaro 1987)
Fulton’s condition factor (Tesch 1971) was
calcu-lated for each ¢sh as follows:
KL tot ¼ ð100 000 WÞ=Ltot3
where W is the weight in grams and Ltotis the total
length in millimetres
Based on LtotYOY, ¢sh were classi¢ed into four
size classes: 31^45, 46^60, 61^75 and 76^90 mm
The programSTATISTICAfor Windows (Statsoft, Tulsa,
Oklahoma, USA) was used for statistical analyses
Results
To analyse how the prey selection is a¡ected by the
size of theYOY pikeperch all available feeding
selectiv-ity data for each size class were pooled (Fig 1) The
di¡erences among ponds and years (pikeperch and
zooplankton community data) were checked using
one-way analysis of variance As the di¡erences were
not signi¢cant (in all cases P40.05), the pooling of all
feeding selectivity data seemed justi¢ed We did not
observe pikeperch cannibalism in our study ponds
and all ¢sh fed on zooplankton Rotifers were
nega-tively selected (Eio 0.3) and all other zooplankton
groups were positively (Ei40.3) selected For rotifers,
there was a negative correlation between ¢sh size
and selection (R250.71, Po0.01) Small cladocerans
were the most preferred prey in the smallest pikeperch
size class In larger size classes, the most selected prey
was the large cladocerans The selectivity index for
small and large cladocerans increased with the size of
the pikeperch (R250.59, Po0.01 and R2
50.64,
Po0.01 respectively) The same trend applied to the
copepods (R250.76, Po0.01)
For rotifers and small cladocerans, there was a
negative linear correlation (Po0.001) between water
turbidity and selection (Figs 2 and 3) In the case of
rotifers, the correlation weakened gradually with thesize of the YOY For large cladocerans and copepods,
we found a positive linear correlation (Po0.001)between water turbidity and selection (Figs 4 and 5).The correlation strengthened gradually with the size
of theYOY
On comparing the daily food consumption andwater turbidity, a negative linear trend was found,but the correlation was statistically signi¢cant(Po0.01) only for the largest size class of the pike-perch (Fig 6) A similar trend was found when wemeasured Fulton’s condition factor at di¡erent levels
of water turbidity A statistically signi¢cant (Po0.01)negative correlation was found only for the largestpikeperch size class (Fig.7)
DiscussionOur data show clearly that the water turbidity af-fected the prey selection of the planktivorous pike-perch Usually, this kind of relationship is explainedwith the decrease in the reactive distance, which al-ters the encounter rates with prey (Hecht & van derLangen 1992) Fish have di¡ering reactive distancesfor zooplankters of di¡erent sizes, which results in adi¡erent relative density assessment by a foragingplanktivore (Gliwicz 2002) In our study, the smallerzooplankters were gradually less selected in moreturbid water Large zooplankters were more posi-tively selected in the more turbid environment Thisindicates that the YOY pikeperch behaved as generalpredators and switched from one zooplankton sizegroup to another depending on the relative abun-dance of the prey At the same time, it was seen thatthe most conspicuous prey objects were not the mostselected on every occasion One such example wasthe selective feeding on small cladocerans that ex-ceeded the feeding on large-sized copepods The pre-ferred selection of small-sized prey instead of largerones may be explained by the reduced handling timeincluding high capture success (Heath 1993) Cope-pod species are known to be good escapers (e.g Dren-ner, Srickler & O’Brien 1978); and thus, feeding onpoor escapers like Bosmina (Szlauer 1965) was morepro¢table Our study showed that in the case of smal-ler pikeperch, the selectivity index for copepods was
in the range that represented unselective feeding (Fig.1).Only larger ¢sh size classes selected the copepods po-sitively in more turbid water This suggests thatcopepods were not the favourable prey item for plank-tivorous pikeperch
Figure 1 Ivlev’s selectivity index ( SD) for the di¡erent
pikeperch size classes and zooplankton groups
Trang 33On comparing feeding of di¡erent ¢sh size classes,
it was found that the selectivity for cladocerans and
copepods increased gradually with the size of the
YOY while the selectivity for rotifers decreased
Feed-ing on rotifers by juvenile ¢sh, and particularly aswitch in a diet from copepods or cladocerans to roti-fers, has often been described only under conditions
of poor food availability (e.g Treasurer 1992) The
Figure 2 Linear correlation between water turbidity and Ivlev’s selectivity index for the di¡erent pikeperch size classesfeeding on rotifers Each point shows an average value for a given pikeperch size class available from a given pond on agiven sampling occasion
Figure 3 Linear correlation between water turbidity and Ivlev’s selectivity index for the di¡erent pikeperch size classesfeeding on small cladocerans Each point shows an average value for a given pikeperch size class available from a givenpond on a given sampling occasion
Trang 34avoidance of rotifers indicates that YOY pikeperch
did not su¡er from lack of suitable planktonic food in
the ponds
The e¡ect of turbidity on the food selectivity wassimilar in all pikeperch size classes The e¡ects ofturbidity on foraging of YOY pikeperch are not widely
Figure 4 Linear correlation between water turbidity and Ivlev’s selectivity index for the di¡erent pikeperch size classesfeeding on large cladocerans Each point shows an average value for a given pikeperch size class available from a givenpond on a given sampling occasion
Figure 5 Linear correlation between water turbidity and Ivlev’s selectivity index for the di¡erent pikeperch size classesfeeding on copepods Each point shows an average value for a given pikeperch size class available from a given pond on agiven sampling occasion
Trang 35investigated Ljunggren (2002) studied how the visual
conditions a¡ected pikeperch feeding on mysids and
found that turbidity had no negative e¡ect on the total
consumption rates Studies on the closely related
species walleye (Stizostedion vitreum) yielded similar
results (Vandenbyllaardt,Ward, Braekevelt & Mcintyre
1991; Bristow, Summerfelt & Clayton 1996) This can
be explained by the vision physiology of pikeperch,which is well adapted to turbid conditions (Ljunggren2002; Sandstr˛m & Kars 2002) Our study showedthat while the food consumption of the smallerpikeperch size classes was not signi¢cantly a¡ected
by turbidity, the negative e¡ect of poor visibility onplankton consumption was evident in the largest size
Figure 6 Linear correlation between water turbidity and daily food consumption for the di¡erent pikeperch size classes.Each point shows an average value for a given pikeperch size class available from a given pond on a given sampling occasion
Figure 7 Linear correlation between water turbidity and Fulton’s condition factor for the di¡erent pikeperch size classes.Each point shows an average value for a given pikeperch size class available from a given pond on a given sampling occasion
Trang 36class (76^90 mm) The same applied to Fulton’s
condi-tion factor ^ turbidity a¡ected signi¢cantly only the
condition of the largest size class It is known that at
the end of ¢rst summer, pikeperch must shift to
pisciv-ory, which greatly accelerates their growth rate and
increases the condition factor (van Densen 1985;
Buijse & Houthuijzen 1992) This directly in£uences
the recruitment of a year class to a ¢shery, as the larger
individuals are more likely to survive the ¢rst winter
and contribute more to the adult stock than the
smal-ler ones (Post & Evans 1989) Without the shift from
planktivory to piscivory, the pikeperch growth is
halted (Biro 1972) In our study ponds, suitable prey
¢sh were absent and the pikeperch was forced to feed
only on zooplankton It resulted in a smaller size and
also a low condition factor at the end of the growth
period In cases like this, the water turbidity may act
as an important factor in£uencing the pikeperch food
consumption and growth.We suggest that while large
YOY pikeperch feed on zooplankton, the energetic
costs for foraging increase signi¢cantly in more turbid
environments This may result in reduced growth and
high mortality during the ¢rst winter Therefore, the
traditional stocking procedure late in the ¢rst season
should be questioned in cases where the rearing
ponds are highly turbid Instead, the stocking of
50 mm summer-¢ngerlings, large enough to shift to
piscivory, should be considered Of course, the
stock-ing habitat should also be carefully considered There
is no point in stocking summer-¢ngerlings in an
envir-onment that lacks suitable prey items
In conclusion, we can say this about the
plankti-vorous feeding period, water turbidity a¡ected the
prey selection of the pikeperch In a more turbid
environment, the larger zooplankters were more
positively selected than the smaller ones Turbidity
decreased the total zooplankton consumption and
Fulton’s condition factor only in the largest
plankti-vorous pikeperch size class The e¡ect of turbidity on
foraging and growth rate of juvenile pikeperch is
sub-stantial in cases where juveniles cannot shift from
planktivory to piscivory
Acknowledgments
This study was supported by the Estonian
target-¢nanced research projects SF0172103s02 and
SF1080022s07, and the Estonian Science Foundation
grant no 5425 We wish to express our gratitude to
the sta¡ of Hrjanurme and Haaslava ¢sh farms for
their help in carrying out our studies
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Trang 39Effects of dietary protein and lipid level, and water temperature, on the post-feeding oxygen consumption
of Atlantic cod and haddock
Juan C Pe¤rez-Casanova1, Santosh P Lall2& A Kurt Gamperl1
1 Ocean Sciences Centre, Memorial University of Newfoundland, St John’s, NL, Canada
2 Institute for Marine Biosciences, National Research Council Canada, Halifax, NS, Canada
Correspondence: J C Perez-Casanova, Aquaculture, Biotechnology and Aquatic Animal Health Section, Department of Fisheries and Oceans, Northwest Atlantic Fisheries Centre, 80 East White Hills Road, St John’s, Newfoundland, Canada A1C 5X1 E-mail: jucperea@ yahoo.com
Abstract
Tank respirometry was used to study the interactive
e¡ects of protein:lipid level (55%:11% vs 42%:16%;
both diets isoenergetic) and temperature (11, 6 and
2 1C) on the magnitude and duration of speci¢c
dy-namic action (SDA) in juvenile Atlantic cod and
had-dock The protein:lipid level did not a¡ect any
measured variable However, numerous temperature
and species e¡ects were observed For example,
although the maximum post-feeding oxygen
con-sumption (30^50% above routine metabolic rate;
RMR) and SDA duration ( 55^85 h; SDADUR) were
not a¡ected by temperature, SDADURg 1of food
in-creased from 11 to 2 1C (from 3 to 12 h g food 1)
While absolute SDA (mg O2) decreased by 60^65%
in cod and 75% in haddock from11to 2 1C, due to a
concomitant decrease in food consumption from
2.0% to 0.6% body mass, SDA comprised between
3.3% and 5.2% of the dietary energy content at
all temperatures Finally, RMR at 11 and 2 1C and
SDADURat 2 1C were 25^35% and 25% greater in
cod, respectively, as compared with haddock These
results suggest that feeding reduced protein diets at
low water temperatures is unlikely to improve the
growth of these species
Keywords: speci¢c dynamic action, temperature,
diet, Atlantic cod, haddock
Introduction
In North America, the aquaculture of Atlantic cod
(Gadus morhua L.) and haddock (Melannogramus
aegle¢nus L.) is still at a pre-commercial stage, in largepart because seasonal £uctuations in several envir-onmental factors make the cage-culture of these
¢sh challenging Of these environmental factors,temperature is probably the most important as it canrange fromo0 to 20 1C, and changes in tempera-ture can a¡ect physiological processes such as meta-bolism, food intake and growth, immune statusand survival (Burel, Person-Le Ruyet, Gaumet, LeRoux, Severe & Boeuf 1996; Imsland & Jonassen2001; Luo & Xie 2008) With regard to cold tempera-tures, research shows that Atlantic cod decreasetheir food consumption and experience changes infeeding behaviour and decreases in the growth rateduring months when water temperatures are low(Brown, Pepin, Methven & Somerton 1989; Clark,Brown, Goddard & Moir 1995; Purchase & Brown2001) Further, it appears that the biggest challengefacing the aquaculture of haddock in the NorthAtlantic is overcoming slow growth rates associatedwith cold water temperatures (Frantsi, Lanteigne,Blanchard, Alderson, Lall, Johnson, Leadbeater,Martin-Robichaud & Rose 2002)
Decreases in ¢sh appetite (Mallekh & Lagarde're2002), growth (Clark et al 1995; Claireaux, Webber,Lagarde're & Kerr 2000) and activity (Clark et al.1995) at low temperatures (o5 1C) are likely to be atleast partly related to the inter-relationships betweenmetabolic scope (the di¡erence between maximumand standard metabolism), speci¢c dynamic action(SDA, the energy required for ingestion, digestionand nutrient absorption/assimilation) and ration(Muir & Nimmi 1972; Jobling 1981; Soo¢ani & Haw-kins 1982; Soo¢ani & Priede 1985; Claireaux et al
Trang 402000) For example, it appears that Atlantic cod
in cold water can only direct a limited amount of
metabolic energy to SDA due to a reduction in their
metabolic scope (Claireaux et al 2000), and it
has been hypothesized that there is a ‘metabolic
constraint’ on appetite in ¢sh (i.e ¢sh will not feed
again until their metabolic rate declines below a
certain level) (Jobling 1981) In order to achieve
signi-¢cant growth in Atlantic cod and haddock reared
at cold temperatures, it is clear that food ration
and composition must be optimized (Gotceitas,
Methven, Fraser & Brown 1999) However, there are
insu⁄cient data on which to base feeding protocols
or diet formulations for use at cold temperatures,
because studies that provide relevant information
on SDA in Atlantic cod, haddock and other ¢sh
(Jobling & Davies 1980; Soo¢ani & Hawkins 1982;
LeGrow & Beamish 1986; Lyndon, Houlihan & Hall
1992; Blaikie & Kerr 1996; Peck, Buckley & Bengtson
2003, 2005), on the relationship between Atlantic
cod husbandry and growth (Lambert & Dutil 2001)
or that provide detailed analyses on the optimization
of diets for these species (Lie, Lied & Lambertsen
1988; Kim & Lall 2001; Morais, Bell, Robertson,
Roy & Morris 2001; Nanton, Lall & McNiven 2001;
Tibbetts, Lall & Milley 2005) have rarely been
con-ducted at temperatures below 8 1C
During sea-cage rearing, Atlantic cod and haddock
juveniles are generally fed commercial diets that are
formulated for optimum growth at temperatures of
10^12 1C, and are expensive due to their high protein
(HP) content ( 50^58%) (De Silva & Anderson
1995; Me¤dale & Guillaume 2001; Morais et al 2001)
However, it may be possible to improve the growth
of these species at cold temperatures, and reduce
production costs, by feeding diets containing lower
protein levels This is because, with the exception of
a recent study by Eliason, Higgs and Farrell (2007)
on rainbow trout, Oncorhynchus mykiss (Walbaum),
most studies (e.g Cho, Bayley & Slinger 1976; Jobling
& Davies 1980; Jobling 1981; LeGrow & Beamish 1986)
on ¢sh have shown that SDA can be reduced
signi¢-cantly by reducing the dietary protein content In
ad-dition, Clark et al (1995) showed that sea-caged
Atlantic cod fed low-protein diets during the
fall/win-ter months had equivalent, or even higher (by 10%),
weight gain than ¢sh fed a high-protein diet
In this study, we acclimated Atlantic cod and
haddock juveniles to three temperatures (11, 6 and
2 1C) and investigated whether reducing the dietary
protein:lipid content would decrease the magnitude
and duration of SDA
Materials and methodsThese studies were conducted in accordance withthe guidelines published by the Canadian Council
on Animal Care, and approved by the Animal CareCommittee at Memorial University
Rearing conditionsThe Atlantic cod used in these experiments were com-munally reared in production tanks following stan-dard rearing protocols in place at the AquacultureResearch and Development Facility (ARDF) of theOcean Sciences Centre, Memorial University of New-foundland Haddock were reared from eggs at the Insti-tute for Marine Biosciences, National Research Council(IMB-NRC) Marine Research Station (Ketch Harbour,
NS, Canada) following the techniques described inFrantsi et al (2002), but were transferred to the ARDFapproximately 6 months before the research began Atthe ARDF, juveniles of both species (3000 Atlantic cod,
5000 haddock) were held in 4000^6000 L tanks plied with ¢ltered and oxygenated seawater (tempera-ture 11 1 1C; oxygen saturation 490%) and a 12 hlight:12 h dark photoperiod, and were fed twice daily(9:00 and16:00 hours) at a rate of 1.5% of average bodymass (BM) per day with a commercial diet (EWOSCanada, Surrey, BC, Canada; 55% protein,15% lipid)
sup-AcclimationTwo months before the respirometry experiments,the ¢sh were acclimated to one of three tempera-tures: 11 1C, which is within the optimum tem-perature range for juvenile Atlantic cod growth(Bjornsson, Steinarsson & Oddgeirsson 2001; Peck,Buckley, Caldarone & Bengtson 2003); 2 1C, whichposes signi¢cant challenges for these species incage-culture (Brown et al 1989; Clark et al 1995),and 6 1C, which is intermediate between the two tem-peratures However, no 6 1C experiments were per-formed on haddock, as insu⁄cient numbers of ¢shwere available to conduct experiments at all threetemperatures During this period, both species weremaintained at 12 h light:12 h dark, and fed the com-mercial diet at a rate of 1.5% BM every second day.This change in protocol was used to ensure that the
¢sh achieved an optimum size for the respirometerstudy, and to minimize size di¡erences between ¢shheld at the di¡erent temperatures At the end of theacclimation period, there was no signi¢cant di¡er-ence in the mass of any of the ¢ve groups (three