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Vo Manh Tung RESEARCH THE IMPACT OF THE BEAM-COLUMN JOINT DEFORMATION ON SEISMIC BEHAVIOR OF REINFORCED CONCRETE FRAME Major: Civil Engineering Code: 9580201 SUMMARY OF DOCTORAL DISS

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Vo Manh Tung

RESEARCH THE IMPACT OF THE BEAM-COLUMN JOINT DEFORMATION ON SEISMIC BEHAVIOR OF

REINFORCED CONCRETE FRAME

Major: Civil Engineering Code: 9580201

SUMMARY OF DOCTORAL DISSERTATION

Ha Noi –2018

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The work was completed at:

NATIONAL UNIVERSITY OF CIVIL ENGINEERING

Academic supervisor: Assoc Prof PhD Nguyen Le Ninh

Reading Committee:

Prof PhD Nguyen Tien Chuong

Assoc Prof PhD Nguyen Ngoc Phuong

PhD Nguyen Dai Minh

The doctoral dissertation will be defended at the level of the State Council of Dissertation Assessment's meeting at the National University of Civil Engineering

at hour ', day month year 2018

The dissertation is available for reference at the libraries as follows:

- National Library of Vietnam;

- Library of National University of Civil Engineering

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INTRODUCTION

1 The necessity of the topic

The beam-column joint (BC joint) is the intersection of beams and columns Underneath the earthquake effects, reinforced concrete BC joint have complex behavior and their destructive behavior often leads to the collapse of the frame Determination

of shear strength and simulated behavior of BC joint has been proposed However, these models are not general and have a broad consensus In design, the BC joint is still considered to be the rigid zone

At present, in the modern design of earthquake resistance, the

BC joint must have sufficient strength to ensure that the beams and columns around it develop the desired plastic deformation

In order to solve this problem, the design codes of earthquakeresistance have very strict requirements for the calculation and details, but avoid the problem of distortion, a very important factor affecting behavior of the frame when earthquake

In Vietnam, there are currently no studies on the behavior of reinforced concrete BC joint The BC joint is considered an rigid zone Therefore, the "Research the impact of the BC joint deformation on seismic behavior of reinforced concrete frame" is very necessary

2 Aims of the research

a An overview of the models of durability and behavioral simulations of earthquake resistant reinforced concrete BC joint;

b Experimental study of the types of reinforced concrete BC joint in Vietnam in order to clarify the problems: the possibility

of deformation and force bearing, criteria for shear strength, suitable to the plastic responseof frame

c Study of nonlinear calculation frames taking into consideration

BC joint deformation designed in accordance with TCVN 9386:

2012

3 Object and methodology of the research

Object: the reinforced concrete BC joint are available in actual

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construction in Vietnam

Methodology: theory combined with experiments

4 Significant contributions of the dissertation

a The experiments showed that the types of reinforced concrete BC joint available in Vietnam are deformed when earthquake; The joint is designed in accordance with TCVN 9386:2012, which is inelastic failure, and the TCVN 5574:2012 and SP 14.13330.2011 (Russian Federation) are brittle failure, not suitable to create ductile mechanism for the frame structure Identification of the main factors affecting the behavior of the

BC joint and the conditions to ensure the shear strength of the joint designed in Vietnam

b The proposed three models simulate the shear deformation and bond slip of the BC joint The use of these models in static and dynamic analysis of reinforced concrete frames designed in accordance with TCVN 9386: 2012 shows that the deformation

of the BC joint significantly changes the overall response of the structural frame

5 Dissertation structure

The dissertation includes Introduction, 5 main chapters,

Conclusion, list of published works by author, references and appendices

CHAPTER 1 BACKGROUND OF THE REINFORCED

CONCRETE BEAM-COLUMN JOINT

AND RESULTS ACHIEVED 1.1 THE FAILURE OF BC JOINT UNDER SEISMIC ACTIONS

There are two types of failure that are commonly observed after earthquakes: (a) shear failure of the joint and (b) failure of the reinforcing anchor Cause due to lack of stirrups and anchor reinforcement is not enough in the joint area

1.2 CLASSIFICATION OF BC JOINTS

The joints are classified according to: (a) the geometry and way of anchoring the reinforcement of beam (outer, inner), (b) the behavior of the joint (elastic, inelastic), (c) the detail of the joint(brittle, ductile)

1.3 THE FORCE IMPACT ON BC JOINT

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Consider an interior joint, which is subjected to forces acting from the beams and columns (Figure 1.9a), resulting in internal forces as shown in Figure 1.9b Balancing these internal forces will be the shear force horizontally Vjh:

V = C +C +T -Vjh b sb sb c(1.1) orV = T +Tjh sb1 sb2-Vc(1.2)

SoV = (A +A ) f -Vjh s1 s2 0 y c(1.3) in which Cb1- compression forced in concrete, Tsb1, Tsb2 or Csb1-tensile and compression in beam reinforcements , Vc- shear force of columns above and below the joint, As1 or As2– the areas of beam reinforcements,

λ0and fy – overstrength factor and tensile strength of reinforcement

Figure 1.9

the interior joint

Horizontal shear stress τ jh and vertical shear stress τ jv:

For exterior joint:V = Ajh s1 0f - Vy c(1.7)

1.4 METHODS FOR DETERMINING SHEAR STRENGTH OF JOINT

1.4.1.The model determines the shear resistance of joint

There are many computational models that have been proposed and classified in four ways The following are the two most commonly used computing models

1.4.2.Model of Paulay and Priestley

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Figure 1.12 Transmission shear

mechanisms: a) strut; b) truss;

According to Paulay and Priestley, the shear strength of the jointcombination of mechanism and

mechanism The first

one contributes to horizontal shear

With this model, Paulay and Priestley set up equations for

calculating the horizontal strength V jh and vertical shear strength

V jv

1.4.3 Model of A G Tsonos (1999, 2001)

Tsonos' shear strengthmodel is also comprised of two mechanisms as proposed by Paulay and Priestley, but Tsonos argues that these mechanisms produce an evenly distributed stress field Tsonos then establishes the relationship between the vertical compression stress σ and the shear stress τ in the and consequently horizontal shear of joint: V = jhh b c j(1.45)

1.5 THE SHEAR STRENGTH OF THE JOINTS IN ACCORDANCE WITH THE DESIGN STANDARDS

This section deals with the determination of shear strengththe design standards ACI 318M-2011, NZS 3101 (2016), TCVN 9386: 2012, EN 1998-1-1: 2004 and AIJ 1999

1.6 COMMENTS ON METHODS FOR DETERMINING THE

STRENGTH OF THE JOINTS

The theoretical basis used to determine the shear strengthare very different in the design of the earthquake resistance US standards focus on the dimensions of joint and the concrete

strength f c The Vietnamese and European standards focus on the

amount of stirrups in the joint and the axial force N c of column

According to Paulay and Priestley, the shear

joint is a combination of strut

and truss The first one contributes to

shear force

al shear (Fig 1.12a),

force V sh

out through the

of the reinforcement of the column and beams in the joint With this model, Paulay and Priestley set up equations for

strength

is also comprised of two

as proposed by Paulay and Priestley, but Tsonos

distributed stress field Tsonos then establishes the relationship between the

stress τ in the joint

column

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1.7 BC JOINT MODELS FOR NONLINEAR ANALYSIS

There are many models for simulating the deformation of the

BC joint that have been proposed for more than 60 years The following are the most prominent models of computation

• The model is based on the experimental studies of Townsed and Hanson (1973), Anderson and Towsend (1977)

• Models based on theoretical research combined with experiments:Plastic hinge models of Otani (1974), Banon et all (1981), Fillipou et al (1983, 1988), El-Metwally (1988), Alath

và Kunnath (1995), Pampanin (2002); Nonlinear springs models

of Biddah và Ghobarah (1999), Elmorsi et al (2000), Lowes et

al (2003), Altoontash (2004), Shin và LaFave (2004), Unal and Burak (2010)

Model reviews: the models based on experiments are

non-typical and objective, nonlinear springs models that reflect the actual behavior of the joints rather than the plastic hinge models, but need for specific software and large computing volume

1.8 COMMENT FROM THE STUDY OF OVERVIEW

1 Under the impact of earthquakes, in the region of the BC joint appears large vertical and horizontal forces

2 There is not yet a rational model of the shear bearing mechanism of BC joints that is unanimously accepted The criteria for evaluating shear strength in the standards differ considerably Paulay's and Priestley's models allow for the most rational interpretation of the shear bearing of joint and are included in many standards including Vietnam

3 The recent nonlinear springs models are considered to be the most practical simulation of BC joint, but its application is limited due to the need for specific software and large computing volumes At present, there are no studies on the behavior of RC reinforced concrete under earthquake in Viet Nam

CHAPTER 2 DEFORMATIONS OF BC JOINTS

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Figure 2.2 Joint deformation a)

Shear deformation, b) fixed rotation

The deformation of the BC jointconsists of two components: the shear deformation of the

panel γ j and the θ sl rotation of fixed-end (Figure 2.2)

2.3.THE FIXED-END ROTATIONS

The longitudinal bars of the beam usually passes through or anchors to the joints They tend to be pulled out of the anchorzone when subjected to the force induced by the rotating θ

end of the beam (fixed-end rotation) Let s be the slip of the

(Fig 2.4):

= (1 )

to the effective depth, d

The fixed-end rotation at yielding is: , =

 (2.5) in which:

ϕ y , d b , f y và f c corresponding tocurvature of beam, the diameter of bar, the tensile strength of the reinforcement and the compressive strength of the concrete yielding.With the increase in the loads, the deformation of the bar extends into the joint zone The length of yield deepcause the additional slip ( l y,p) as well as additional fixed end

rotation at ultimate: Δθ u,sl= (2.6) with - ultimate curvature

at end of beam According to

Fardis Δθ u,sl = 5,5d b ϕ u (2.8cyclic load

The bond of bars in the region is the decisive factor for the magnitude of the rotation

BC joint the joint

the beam usually passes through or They tend to be pulled out of the anchorage

θsl at the

of the bars

: ξ – is neutral axis depth, normalised end rotation at yielding

in which: corresponding to the , the tensile strength of the reinforcement and the compressive strength of the concrete at

, the deformation of the

deeper l y,p

as well as additional fixed end

= ϕ u l y,p

ultimate curvature According to 8) with

in the joint region is the decisive factor for

the rotation θ sl

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The strength of bond in the joint depends on many factors:

confined concrete, diameter of bar d b, compressive strength of

the concrete f c, surface of bar …bond slip models have been proposed by many authors, that's remarkable is the model of Biddah (Hình 2.8) Based on the results of the Morita and Kaku

experiments, Biddah determined the slips of the bars as well as

the slopes K1 and K2 of the model

2.4 THE SHEAR DEFORMATION OF JOINT

The shear deformation γ of joint caused by shear stress τ

determined by (1.5) mainly due to the bond along the longitudinal bars of the beams and the columns passing through the joints The shear stress is important factor affecting the durability and stiffness of the joint The standards ACI 318M-11, NZS 3101 (2006), TCVN 9386:2012 and EN 1998-1-1:2004 has evaluated shear resistance of joint as function of compression

strength f c of concrete, not to take into account the stirrup ratios

2.5 COMMENTS ON DEFORMATIONS OF THE JOINTS

1 The joint deformation consists of: rotation of the θ sl at the

end of the beams and shear deformation γ j of the joint core

2 The magnitude of θ sl is the consequence of the loss of bond and the yield of the longitudinal bar of beam The bondstrength depends on many factors, in which the confinement of concrete core effect is the most important

3 The magnitude of γ j is determined indirectly through the

shear stress τ jh from the experiment In order to minimize the deformation joint, the design standards introduce different limit

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Figure 3.3 Model NK1 Figure 3.4 Model NK2

3.2.DESIGN THE SPECIMENS

Experimental specimens were interior BC joints in 1:1 scale, extracted from a 3-storey spaceframe constructed in Thanh Xuan district, Hanoi, designed in three scenarios Detailed of the specimens is given in Fig 3.3 (NK1 according to TCVN 9386: 2012), Figure 3.4 (NK2 according to TCVN 9386: 2012 and TCVN 5574: 2012) and Figure 3.5 (NK3 according to SP 14.13330.2011)

3.3.THE PROPERTIES OF MATERIAL

The mechanical properties of concrete and reinforcement are given respectively in Tables 3.2 and 3.3 The specimens and mechanical properties of the materials were determined at the Laboratory and Building Inspection of the University of Civil Engineering

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Figure 3.9 Schematic of test setup

Table 3.2 Properties of concrete

Specimen NK1 NK2 NK3 Age at test (days) 83 90 80

f c at test (MPa) 31.5 32 31.7

εc 0.002 0.002 0.002

Ec (MPa) 30000 30000 30000

Table 3.3 Properties of reinforcing steel

Bar Ф18 – AII Ф16 - AII Ф6 - AI

fy (MPa) 310 320 235

fu (MPa) 480 510 400

Es (MPa) 210000 210000 210000

3.4 SCHEMATIC OF TEST SETUP AND LOAD ROUTINE

The installation and loading of the test specimens is shown in Figure 3.9 with a pin at the bottom of the column

and free to move at the two ends of the beam and the top of the free column subjected to the vertical action P = 300

kN and horizontal reversal effect

The loading process consisted of two stages: force control and displacement control (Figure 3.12)

At the displacement control stage, the yield deflection Δy of the samples was approximated as shown in Figure 3.10b

a) Ideal relationship b) Actual relationship

Figure 3.10 Definition of displacement

ductility factor

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Figure 3.17 Failure of NK1 Figure 3.20 Failure of NK2

The devices used were LVDT, strain gauges, TDS 530 and data recorders, hydraulic jack control devices

3.6 BEHAVIOR OF SPECIMENS

In Cycle 19 (last), NK1 is inelastic failure by plastic hinges that appear at the ends of the beams near the joint The joint deformation is evenly distributed (Figure 3.17) NK2 is brittle failure in the 17th cycle, the ends of the column and the beam is not deformed The perimeter of the core is crushed locally and the center is intact (Figure 3.20)

Figure 3.12 Load routine

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Figure 3.26: NK1

NK3 was crushed in cycle 14th similar to NK2 (Figure 3.23)

Partial damage to the joint of the focus at the corners The column and beam ends are deformed by bending and shear

3.7.2 Story shear

Experiment results show that the maximum story shear

of NK1 appears at higher ductile levels, at later cycles and more ductile than the NK2 and NK3 (Table 3.7)

Table 3.7 Parameters related to maximum story shear

Figure 3.41 Relation

from column (brach +)

NK3 was crushed in cycle 14th similar to NK2 (Figure 3.23)

nt of the focus at the corners The column and beam ends are deformed by bending and shear

The hysteresis show the

story shear - ement Δ of all three samples are symmetric and

to different degrees

of the beam , especially in NK3

story shear V tb,max

levels, at later cycles and more

NK3

8 và 9 -68,0

The behavior of beams

of NK1 does , does not slip, can develop full plastic deformation, as opposed to NK2 and NK3 This is due to the NK1 with the

column and the content 3.7 times greater than that of NK2 and NK3 The

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