Optical Spectra of the Colloidal Fe-doped ManganateCaMn1−xFexO3 x = 0, 0.01, 0.03, 0.05 Duc Huyen Yen Pham, Duc Tho Nguyen, Duc Thang Pham and Nam Nhat Hoang∗ Faculty of Technical Physi
Trang 1Optical Spectra of the Colloidal Fe-doped Manganate
CaMn1−xFexO3 ( x = 0, 0.01, 0.03, 0.05)
Duc Huyen Yen Pham, Duc Tho Nguyen, Duc Thang Pham and Nam Nhat Hoang∗
Faculty of Technical Physics and Nanotechnology, Vietnam National University, University of Engineering and Technology, 144 Xuan Thuy, Cau Giay, Ha Noi, Viet Nam
The Tan Pham
Faculty of Basic Science, Hung Yen University of Technology and Education, Hung Yen, Viet Nam
(Received 31 May 2012, in final form 19 December 2012)
We report the optical behaviors of the Fe-doped CaMnO3 family of compounds at low doping
concentrations x ≤ 5% The study aims at assisting the evaluation of the competition between
ferro-and antiferromagnetic orderings, which is believed to be a cause of many interesting properties of this
class of compounds, including the magnetization reversal effect recently discovered The structural
characterization showed a predominant orthorhombic phase with slightly increased cell constants
due to doping The Raman spectra revealed changes associated with the Mn sites, and the IR
absorption spectrum showed a characteristic Fe band at 1.2 eV, which should be accompanied by
a change of spin The analysis of the magnetization data allowed us to predict that while the
doping reduced the ferromagnetic coupling strength, and therefore the TC, the maximal doping
concentration for the effective exchange to be zero was around 14%
PACS numbers: 75.47.Lx; 75.50.Ee; 74.25.Fy; 75.30.Kz
Keywords: Perovskite, Manganate, Structure, Optical
DOI: 10.3938/jkps.62.2133
I INTRODUCTION
The multiferroics based on doped CaMnO3 have
at-tracted much attention from scientists because of their
many potential applications in modern spintronics [1]
Recently, Fe-doped CaMnO3[2] was reported to show a
magnetization reversal effect (MRE) in response to
tem-perature at low fields and low doping contents This
effect may be of extreme importance for
temperature-control devices Earlier reports indicated that this effect
in ferrimagnets was found in YVO3 [3]; (the
tempera-ture at which the magnetization reversal response
hap-pened was around 80K, which is twice as large as that (40
K) in CaMn1−xFexO3, LaVO3 [4,5] and spinel Co2VO4
[6] In doped CaMnO3, the effect may also be observed
in Gd1−xCaxMnO3 [7] and Dy1−xCaxMnO3 [8]. The
chrome-based perovskite compound La1−xPrxCrO3 [9]
also revealed a magnetization reversal in response to
tem-perature Unlike YVO3 whose MRE is associated with
a first-order phase transition and is believed to originate
from the different alignments of the spins of the
sub-lattices according to temperature (from the presence of
a so-called anti-symmetric Dzyaloshinsky-Moriya (DM)
∗E-mail: namnhat@gmail.com
interaction between two nearest-neighbor V ions), the MRE in Fe-doped CaMnO3 was not accompanied by
structural changes and seemed to follow from a compe-tition between antiferromagnetic (AFM) and ferromag-netic (FM) orderings within a unified structural frame Because the development of the FM interaction is important for understanding the physics of Fe-doped CaMnO3 multiferroics, we present here an investigation
of the Curie temperature T C and the optical behaviors
of this class of compound at low doping contents (x ≤
0.05) The maximal doping content is below the critical
value of x = 0.08 where the MRE has been reported [2],
so the compounds should fall into a region where FM develops within the dominance of the AFM interaction Thus, clarifying the first stage of the FM formulation is important It is worthwhile noting that pure CaMnO3
possesses a G-type AFM ground state with a net Mn4+
magnetic moment of 2.46 µB [10] (close to the experi-mental value of 2.65 µB [11]).
A theoretical study using density functional theory (DFT) showed that 2D and finite systems (nanoclusters) may exhibit FM ordering at surfaces that penetrates into the bulk with a penetration depth of 2.7 nm Thus, al-though FM is absent in bulk CaMnO3, due to surface
re-laxation, it may appear and prevail in nanoclusters [10]
In undoped CaMnO3 the FM interaction is a result of
Trang 2
-2133-an exch-2133-ange between Mn4+and Mn3+ions, which occurs
due to impurities or oxygen vacancies The occurrence of
Mn3+ ions may also be induced by substitution, which
in the case of Fe-doping brings a complicated picture
of microscopic interactions because Fe is a multivalent
ion The available studies of the CaFeO3 family (and
derived compounds) show that Fe4+ ions may exhibit
at low temperatures a so-called charge
disproportiona-tion (CD) phenomenon [12–14]; that is, the unpaired e1
g
electron of the high spin Fe4+ ions (t3
2g e1g) is dispropor-tionally located so that two Fe4+ ions are transformed
to Fe3+and Fe5+: 2Fe4+(t3
2g e1g)→ Fe3+(t3
2g e2g) + Fe5+
(t3
2g e0g) An exact knowledge of the amount of the Fe4+
species is important in many cases because Fe-based
per-ovskites are highly efficient catalysts in oxidation
reac-tions of propane and ethanol [15] Therefore the possible
interaction involves, except Mn3+ and Mn4+ pairs, the
coupling pairs of Fe ions themselves (Fe4+, Fe3+, Fe5+)
and of Fe ions and Mn ions (Mn3+ or Mn4+) At low
doping concentration, if we were suggesting a
double-exchange mechanism (DE, according to Refs 16 and 17),
and at high temperatures, where the CD phenomenon is
absent, the two Fe ions may be considered as being far
enough away from each other, for the possible FM
in-teraction pairs to be reduced to Mn3+ and Mn4+, Fe4+
(substituted for Mn4+) and Mn3+, and Fe3+(substituted
for Mn3+) and Mn4+ Therefore, we will show here that
if this scenario holds, then Fe-doping introduces a
de-crease in the overall FM strength and, together with
this, a decrease in T C The conclusion may not hold
for higher doping concentration because one cannot rule
out the possible occurrence of Fe2+, which may exhibit
a high spin state (d xy , d yz)3(d xy)1(d1
z2)(d x2−y2)1(S = 2)
with magnetic moments of 3.1 and 3.6 µB at 293 and 10
K, respectively, as in SrFeO2 [18].
For CaMn1−xFexO3one may expect a behavior similar
to those of SrMn1−xFexO3[19] and of the oxygen-deficit
SrMn1−xFexO3−δ [20] These compounds possess
anti-ferromagnetic ordering at low and heavy doping contents
whereas intermediate substitution leads to a spin-glass
behavior Near 50% doping, two types of ordering, AFM
and FM, were found to co-exist The authors argued
that the spin-glass behavior was a result of competing
AFM and FM interactions between Mn4+ and observed
Fe3+ and Fe5+ ions Note that SrMn
1−xFexO3 also
ex-hibits a G-type AFM ground state as do CaMnO3 and
SrMnO3 At the other end, SrFeO3−σ also possesses an
AFM structure (T N = 134 K) [21] However, a fully
oxygenated SrFeO3shows a metallic character (no static
Jahn-Teller distortion inspite of the one unpaired
elec-tron in the Fe4+ e1
g orbital) For the purpose of this work, which is to show that the overall FM strength
de-creases according to the doping, the correct
determina-tion of T C and the evolution of T C upon doping are of
major importance
II EXPERIMENTS
The CaMn1−xFexO3 (CMFO) bulk samples were
prepared by using solid-state reaction technique with CaCO3, MnO2 and Fe2O3 powders as the precursors
(Merck, 99.9%) As common for ceramic materials, the technological factors usually have strong influences on the properties of the materials prepared We utilized the following route: First, the parent oxides were dried
to minimize the possible dampness; these were then weighted in the required molar proportions, mixed to-gether, and ground for 4 hours The mixture was ground again for 4 more hours in ethanol and were then pressed into pellet (at the pressure of 5 tons/cm2, and without
bonding colloid) with heights of 2 mm and diameters of
10 mm The pellets were sintered at 700◦C for 4 hours.
This temperature was chosen to assure the burn out of organic substances and the dehydration of coordinated water The sintered pellets were ground again for 4 hours and pressed; then, they were calcined at 1200◦C for 24
hours in ambient conditions and at a constant ramping rate 2◦C/min.
The structures of the samples were characterized by using X-ray diffraction with a Bruker D5005 diffratome-ter The Raman scattering measurements were carried out by using a Renishaw Invia Microscope and using
He-Ne excited radiation (λ = 632.8 nm) The Curie
temper-atures of the samples were determined from the M(T) curves measured by using a vibrating sample magne-tometer (DMS 880) having a sensitivity of about 10−6
emu/g
III RESULTS AND DISCUSSION
1 Structure Characterization
Figure 1 shows the XRD patterns of CaMn1−xFexO3
(x = 0, 0.01, 0.03, 0.05) The data show no secondary
phase except the one with the orthorhombic structure Pnma with (hkl) indices As seen, with increasing Fe concentration, the peaks shift to lower angles, signifying increases in the lattice constants (Table 1) Because Fe was substituted into the Mn sites, the increases in the lattice parameters and the volume may be interpreted
in terms of the larger ionic radius of Fe ions in com-parison with that of Mn ions (particularly, 0.585 ˚A for 6-coordinated Fe4+ and 0.530 ˚A for Mn4+) Thus, the
observed lattice expansion caused by doping may serve
as a signature of site occupation of Fe ions Indeed, if
Fe ions are substituted in Ca sites (12-coordinated oxy-gen atoms) or as impurities in the grain boundaries, the developments of the lattice constants may be quite dif-ferent In the orthorhombic symmetry with slight
defor-mation as for our cases, the bond angles <Mn-O-Mn>
are not changed so much, so the expected values of the
Trang 3Table 1 Lattice parameters, Mn-O bond length and expected exchange integral.
0.00 5.2934, 5.279, 5.264 [22] 7.4860, 7.448 [22] 209.76, 207.0 [22] 1.8715, 1.895 [22] 0.30
Fig 1 (Color online) XRD patterns of CaMn1−xFexO3
bulk samples
exchange integrals (both super-exchange or double
ex-change) completely depend on the values of the bond
lengths (Mn-O) As the lattice parameters are increased
due to doping, one may expect a corresponding decrease
in the strength of the exchange interaction Table 1
gives the expected values of the double exchange
inte-gral JMnMn evaluated using first-principles calculation
with the local density approximation (LDA) functional
To compare our results with the results previously
published, we list the structural parameters reported
for undoped polycrystalline CaMnO3, which were
deter-mined from the X-Ray and the Neutron scattering data
given in Ref 22 The structure of the undoped CaMnO3
has also been studied at temperature from room
tem-perature to 800◦C by using high-resolution synchrotron
X-ray powder diffraction The CaMnO3 structure was
found to remain orthorhombic in the Pbnm space group
over the entire temperature range [23]
2 Raman Scattering Measurement
To confirm the correct substitution of Fe into the Mn
sites, we performed Raman scattering measurements for
undoped CaMnO3 and doped CaFexMn1−xO3, and the
results are shown in Fig 2 According to the group
Fig 2 (Color online) Raman scattering spectra of (a) CaMnO3 [24] and (b) CaFexMn1−xO3
theory, the vibrations of atoms in the lattice of CaMnO3
(Pnma) consist of 24 Raman active modes:
ΓCaMnO 3 = 7A g + 5B 1g + 7B2g + 5B 3g
+10B 1u + 8B 2u + 10B 3u + 8A u (1)
In comparison with the theoretical values from Bhat-tacharjee et al [24], the vibration modes may be
as-signed as follows: B 2g(258 cm−1), Ag(280, 322, and 467
cm−1), B
3g (433 cm−1), and B1g (489 cm−1) For
vari-ous doping concentrations, the vibration modes may be extinguished (for example 489 cm−1) or enhanced (i.e.,
280, 298, 376, 393, 466, 613, 632 and 736 cm−1)
Accord-ing to Ref 25, the vibration mode at 301 cm−1 belongs
to a rotation around the x axis of the BO6 octahedron.
Trang 4Fig 3 (Color online) Infrared absorption spectra of
CaMn1−xFexO3 samples at room temperature
The enhancement of this peak due to doping may be
caused by the co-existence of FeO6and MnO6 in a unit
cell The peak at 319 cm−1 should belong to a Ca2+
os-cillation, and the peak at 375 cm−1to oscillations of both
Ca2+and O2− In the case of 1% doping, the separation
of the peaks at 467 cm−1 and 489 cm−1 was relatively
clear, but when the doping content was increased, the
peak at 467 cm−1 was extinguished whereas the one at
489 cm−1 was enhanced It should be noticed here that
strong enhancements due to doping were observed for the
peaks at 613 cm−1 and 632 cm−1 The 613-cm−1 peak
may belong to an impurity Another peak at 728 cm−1,
which corresponds to an asymmetric deformation of the
BO6 octahedron, was also enhanced when the doping
content of Fe was increased The changes in the
spec-troscopic data for Mn sites provide good experimental
evidence for the correct substitution of Fe into the Mn
sites Theoretically, such substitution may also lead to
spectral shifts and widenings of spectral lines due to a
change in (or weakening of) the metal-to-oxygen
bond-ing force constants; unfortunately the accuracy obtained
here (at a low doping concentration) was not enough to
demonstrate these effects
3 Infrared Absorption Measurement
To reveal the change of allowed optical transitions due
to Fe-doping and to determine the reduction of optical
gaps, we performed IR absorption measurements
Fig-ure 3 illustrates the result obtained for CaMn1−xFexO3
at room temperature As seen, there are three major
absorption peaks, 2.5, 4.6 and 5.7 eV For the doped
samples, a new absorption band appears at 1.2 eV We
found that the band gaps as calculated from first
princi-ples (using the LDA functional) were quite similar to the
ones extrapolated from the absorption edges (see Table
2) A red-shift can be clearly observed with increasing
Table 2 Optical band-gaps and theoretical values
∗Extrapolated from the tangent of the absorption edge
∗∗ Calculated from first principles by using the LDA
functional
Fig 4 (Color online) Partial density of states (s, p, d) for
the sample CaMn0.95Fe0.05O3
doping concentration The estimated band-gaps tended
to decrease when the doping was increased
To interpret the absorption spectrum, we calcu-lated the density of states (DOS) for 5%-doped CaMn1−xFexO3 (Fig 4) The time-dependent density
functional theory should be required to evaluate all pos-sible exited states (CI-Singles), but the DOS is adequate for qualitative interpretation In Fig 4, we found a clear correspondence between the absorption lines at 2.5
eV and 4.6 eV and the excitations of 3d electrons seen
at about 2.5 eV and 4.6 eV The appearance of a peak
at 1.2 eV is characteristic of Fe doping and should corre-spond to an antiferromagnetic exchange (with a change
of spin)
4 Evolution of T C According to Doping
We have measured the M(T) curves in an applied field
H = 500 G (field cooling (FC) mode) The obtained data are shown in Fig 5 where one may easily estimate the
values of T C by extrapolation; these values fall roughly
around 140 K Table 3 gives the estimates of T C from
the minima of the dM/dT versus T curves For the per-ovskite manganates, the values of T C are directly linked
to the coupling strength of the double-exchange (DE)
Trang 5Fig 5 (Color online) Magnetization versus temperature
curves in a field of 500 Gauss for CaMn1−xFexO3samples
Table 3 Estimated TC, its decrease due to doping ∆TC=
[T C (x) − T C (x = 0)]/T C (x = 0), and the expected decrease
in the effective coupling strength ∆J ef f ≈ 1.5 ∆J.
x T C (K)∗ ∆TC [%] ∆Jef f [%] TC (K)∗∗ ∆TC [%]∗∗∗
∗ Determined from the minimum of the dM/dT versus T
curve
∗∗Determined from Eq (2)
∗∗∗ Calculated for the TC obtained from Eq (2) by using
the optical gaps given in Table 2
interaction [16] Because DE is a cause of
ferromag-netism, its competition with the super-exchange (SE)
antiferromagnetic ordering is a key factor in the
devel-opment of T C As the final effective exchange strength
J eff is a sum of the double-exchange and super-exchange
strengths J DE and J SE[26], estimating the interplay
be-tween J eff and T C is desirable
For the Fe-doped manganates, several important
experimental results should be addressed For
La0.67Ca0.33Mn0.097Fe0.03O3, Przewo´znik et al. [27]
found that J eff = 1.18 meV (for which J Mn−Mn = 1.24
and J Fe−Mn = 0.06 meV) The Fe doping in this
com-pound until 12% reduced the T C and the magnetization
but increased the magnetoresistance [28] Furthermore,
the57Fe NMR data revealed that the Fe ions exhibited
the oxidation state 3+ with anti-parallel spin in
compari-son with the spins of the neighboring Mn ions; that is, the
Fe-Mn couplings were purely of SE character [29] Hence,
the ferromagnetic domains should only be due to Mn4+
Mn3+ double-exchanged pairs [30] For this situation, if
a one-unit increase in the Fe-doping concentration
intro-duces a unit increase in−∆J on the SE side, then it has
to induce a comparable decrease in k∆J on the DE side (k is a linear scaling constant), and the new effective cou-pling J
eff should be equal to (J SE −∆J)+(JDE −k∆J)
= J eff −(1k)∆J The estimate for k may be taken from
Refs 25-27 where−J Fe−Mn ≈ 0.5J Mn−Mn, thus implying
k = 0.5 As a result, overall decrease in the effective
cou-pling strength due to a unit increase in the doping
con-tent is ∆J eff = J eff − J
eff ≈ 1.5∆J As the 3% doping
of Fe in La0.67Ca0.33MnO3 (T C = 344 K and J Mn−Mn
= 1.43 meV) leads to a 14.2% weakening of the J Mn−Mn
strength, a 1% increase in Fe content should weaken J eff
by about 7.1% The values of ∆J eff calculated for our
cases on the basis of k = 0.5 are given in Table 3 These
values predict that at 14% doping, the compound should
be paramagnetic because at that concentration, ∆J eff
= 100% and J eff = 0; that is, J Mn−Mn = J Fe−Mn For
comparison, Table 3 also gives the values of T Cpredicted according to Chong Der Hu’s relation [31]
where x is the substitution concentration and B is the
band gap The relation is based on previous results ob-tained by de Gennes [17] and by Kubo and Ohata [32] for La1−xAxMnO3(which gave a one order larger T C of
≈ 4×B/15) By extrapolating the theoretical TC to x = 14%, we arrived at 60 K for the T C of the paramagnetic state
IV CONCLUSION
A small doping of Fe in CaMnO3 (≤ 5%) led to
in-creases in the lattice constants and an observable
de-crease in Curie temperatures T C of all samples The analysis of the Raman scattering data showed an en-hancement of BO6resonance modes due to doping, and
the IR absorption spectrum revealed the characteristic
Fe band at 1.2 eV, which was due to the transition of electrons with a change of spin (SE interaction) The Fe doping induced an increase in the antiferromagnetic
ex-change, J Fe−Mn, between Fe and Mn sites and a strong
reduction of the ferromagnetic coupling, J Mn−Mn,
be-tween Mn sites The analysis showed that the
param-agnetic state, for which the effective exchange J eff is zero because the ferro- and the antiferro- couplings can-cel each other, should be present at a doping
concentra-tion of 14% and at T C of about 60 K
ACKNOWLEDGMENTS
The authors would like to thank the National Foundation for Science and Technology Development (NAFOSTED) of Vietnam, project code #103.02.19.09
“Nanofluid and Application” (2009-2013), for its finan-cial supports
Trang 6[1] K A Gschneidner, V K Pecharsky and A O Tsokol,
Rep Prog Phys 68, 1479 (2005).
[2] X J Liu, Z Q Li, P Wu, H L Bai and E Y Jiang,
Solid State Commun 142, 525 (2007).
[3] Y Ren, T T M Palstra, D I Khomskii, E Pellegrin,
A A Nugroho, A A Menovsky and G A Sawatzky,
Nature 396, 441 (1998).
[4] A V Mahajan, D C Johnston, D R Torgeson and F
Borsa, Phys Rev B 46, 10966 (1992).
[5] H C Nguyen and J B Goodenough, Phys Rev B 52,
324 (1995)
[6] N Menyuk, K Dwight and D G Wickham, Phys Rev
Lett 4, 119 (1960).
[7] O Pe˜na, M Bahout, D Gutierrez, P Duran and C
Moure, Solid State Sci 5, 1217 (2003).
[8] O Pe˜na, M Bahout, K Ghanimi, P Duran, D Gutierrez
and C Moure, J Mater Chem 12, 2480 (2002).
[9] K Yoshii and A Nakamura, J Solid State Chem 155,
447 (2000)
[10] N T Trang, B T Cong, P H Thao, P T Tan, N D
Tho and H N Nhat, Physica B 406, 3613 (2011).
[11] E O Wollan and W C Koehler, Phys Rev 100, 545
(1955)
[12] M Takano and Y Takeda, Bull Inst Chem Res., Kyoto
Univ 61, 406 (1983).
[13] Y Takeda, S Naka and M Takano, Journal de Physique
Colloque C2, suppl 3, 40, C2-331 (1979).
[14] Bibiana P Barbero, Luis E Cad´us and Sergio G
Marchetti, Hyperfine Interact 194, 367 (2009).
[15] B P Barbero, J Andrade Gamboa and L E Cad´us,
Appl Catal B 65, 21 (2006).
[16] C Zener, Phys Rev 82, 403 (1951).
[17] P G de Gennes, Phys Rev 118, 141 (1960).
[18] Y Tsujimoto, C Tassel, N Hayashi, T Watanabe, H
Kageyama, K Yoshimura, M Takano, M Ceretti, C
Ritter and W Paulus, Nature, Vol 450, 1062 (2007).
[19] S Kolesnik, B Dabrowski, J Mais, D E Brown, R Feng, O Chmaissem, R Kruk and C W Kimball, Phys
Rev B 67, 144402 (2003).
[20] I D Fawcett, G M Veith, M Greenblatt, M Croft and
I Nowik, Solid State Sci 2, 821 (2000).
[21] T Takeda, Y Yamaguchi and H Watanabe, J Phys
Soc Jpn 33, 967 (1972).
[22] K R Poeppelmeier, M E Leonowicz, J C Scanlon and
J M Longo, J Sol Stat Chem 45, 71 (1982).
[23] Qingdi Zhou and Brendan J Kennedy, Journal of
Physics and Chemistry of Solids 67, 1595 (2006).
[24] Satadeep Bhattacharjee, Eric Bousquet and Philippe
Ghosez, J Phys Condens Matter 20, 255229 (2008).
[25] M V Abrashev, J B¨ackstr¨om, L B¨orjesson, V N Popov, R A Chakalov, N Kolev, R L Meng and M
N Iliev, Physical Review B 65, 184301 (2002).
[26] A M Ole´s and L F Feiner, in: Band-Ferromagnetism: Ground-State and Finite-Temperature Phenomena,
edited by K Baberschke, M Donath and W Nolting (Springer, New York, 2001), p 226
[27] J Przewo´znik, Cz Kapusta, J ˙Zukrowski, K Krop, M Sikora, D Rybicki, D Zaj¸ac, C J Oates and P C Riedi,
Phys stat sol (b) 243, 259 (2006).
[28] G H Rao, J R Sun, A Kattwinkel, L Haupt, K B¨arner, E Schmitt and E Gmelin, Physica B 269, 379
(1999)
[29] A Simopoulos, M Pissas, G Kallias, E Devlin, N Moutis, I Panagiotopoulos, D Niarchos, C Christides
and R Sonntag, Phys Rev B 59, 1263 (1999).
[30] Cz Kapusta, P C Riedi, W Kocemba, G J Tomka, M
R Ibarra, J M de Teresa, M Viret and J M D Coey,
J Phys.: Condens Matter 11, 4079 (1999).
[31] C D Hu, J Phys Soc Jpn, 68, 1008 (1999).
[32] K Kubo and N Ohata, J Phys Soc Jpn 33, 21 (1972).