Technical Papers
Feb 4, 2022

Experimental Behavior of UHPC Shear Walls with Hybrid Reinforcement of CFRP and Steel Bars under Lateral Cyclic Load

Publication: Journal of Composites for Construction
Volume 26, Issue 2

Abstract

A new kind of structural system, ultrahigh-performance concrete (UHPC) shear walls reinforced with carbon fiber–reinforced polymer (CFRP) and steel bars, is proposed in this study. CFRP bars were used in the web region of the shear walls to obtain favorable self-centering capacity, and steel bars in the boundary element were used to achieve high energy-dissipation capacity. Quasi-static tests of four shear-wall specimens were conducted. The self-centering capacity, energy-dissipation capacity, and strength and stiffness degradation of the specimens were analyzed. The tested UHPC shear walls exhibited favorable self-centering and good energy-dissipation capacity. The experimental results showed that the stress in the CFRP bars is the key factor to determine the effectiveness of CFRP bars. The authors proposed a formula for calculating the proper location of CFRP bars and a design axial-load ratio limit for UHPC shear walls with hybrid CFRP/steel reinforcement bars.

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Acknowledgments

The authors gratefully acknowledge the financial support from the National Natural Science Foundation of China (Grant Number 51878262), the Ministry of Science and Technology (Project No. 2017YFC0703008), the Natural Science and Engineering Research Council (NSERC) of Canada, and the NSERC Research Chair in Innovative FRP Reinforcement for Concrete Structures at the University of Sherbrooke (Sherbrooke, Quebec, Canada).

Notation

The following symbols are used in this paper:
A
cross-sectional area of the specimen;
Asv
cross-sectional area of the shear reinforcement;
Asw
total cross-sectional area of the steel bars;
as
distance from centroid point of the outermost tensile reinforcement to the tensile edge of the shear wall;
b
width of the shear wall;
d
diameter of the reinforcement bars;
Ec
elastic modulus of UHPC;
Ef
elastic modulus of the CFRP bars;
Es
elastic modulus of the steel bars;
Esc
secant modulus of UHPC corresponding to peak stress;
Eu
energy consumption at the ultimate drift ratio of the specimen;
F
lateral force applied at the top of the specimen;
Fcr
cracking force of the specimen;
+Fj
maximum lateral force in the positive direction of the jth loading level;
Fj
maximum lateral force in the negative direction of the jth loading level;
Fj1
maximum lateral force on the first loading cycle of the jth loading level;
Fj3
maximum lateral force on the third loading cycle of the jth loading level;
Fm
maximum lateral force of the specimen;
Fu
ultimate lateral force of the specimen;
Fy
yielding force of the specimen;
fc
compressive strength of UHPC;
fcm
mean value of tested axial compressive strength of the UHPC;
fcd
design value of axial compressive strength of the UHPC;
fcu
compressive strength of standard 100-mm UHPC cubes;
fftu
tensile strength of the CFRP bars;
flf
confinement pressure induced by steel fibers;
fls
confinement pressure induced by stirrups;
ft0
initial cracking strength of the UHPC under uniaxial tension;
ftu
tensile strength of the UHPC under uniaxial tension;
fu
tensile strength of the steel bars;
fy
yield strength of the steel bars;
fyv
yielding strength of the shear reinforcement;
H
height of the specimen;
h
height of the cross section of the shear wall;
h0
effective height of the cross section of the shear wall;
Kj
secant stiffness of the specimen in the jth loading level;
k
coefficient in calculating the height of compressive zone;
M
moment at the bottom of the specimen;
N
design value of the axial load applied on the specimen;
Nt
test value of the axial load applied on the specimen;
n
design axial-load ratio of the shear wall;
nt
test axial-load ratio of the shear-wall specimen;
S(ABC+CDA)
area surrounded by one hysteresis loop, as shown in Fig. 15;
S(OBE+ODF)
total area of triangle OBE and ODF, as shown in Fig. 15;
s
space of the shear reinforcement;
xc
depth of the compressive zone;
z
distance from the compressive side of the shear wall to the location of the CFRP bar;
α1
ratio of average stress of equivalent rectangular stress block to axial compressive strength of UHPC;
β1
factor of compressive height of equivalent rectangular stress block;
βv
influence coefficient of steel fiber on the shear capacity of the UHPC compressive members;
γ
self-centering coefficient of the specimen;
γ1
relative height of the tensile zone corresponding to the ascent segment of the tensile stress distribution;
γ2
relative height of the tensile zone corresponding to the invariant segment of the tensile stress distribution;
γF
partial safety factor for dead load;
γj
strength-degradation coefficient of the specimen in the jth loading level;
γm
partial safety factor for compressive strength of the UHPC;
γn
coefficient between design and test axial-load ratio of UHPC shear wall;
Δcr
cracking displacement of the specimen;
j
maximum lateral displacement in the positive direction of the jth loading level;
−Δj
maximum lateral displacement in the negative direction of the jth loading level;
Δm
maximum lateral displacement of the specimen;
Δrm
maximum lateral displacement in the same hysteretic loop of Δr;
Δr
residual displacement in the hysteretic loop;
Δu
ultimate displacement of the specimen;
Δy
yielding displacement of the specimen;
δ
lateral displacement at the top of the specimen;
δy
yielding displacement of the specimen;
δu
ultimate displacement of the specimen;
ɛc
compressive strain of UHPC;
ɛc0
compressive strain of UHPC corresponding to peak compressive stress;
ɛct0
tensile strain of UHPC corresponding to peak tensile stress;
ɛctu
ultimate tensile strain of UHPC;
ɛcu
ultimate compressive strain of UHPC;
ɛf
tensile strain in CFRP bars;
λf
characteristic parameter of steel fibers;
μ
length coefficient in calculating the critical buckling force of the shear walls;
ξc
relative height of the compressive zone;
ρs
vertical reinforcement ratio of the UHPC shear wall;
σc
compressive stress of UHPC; and
ω
ratio of the height of the steel strip to the effective height of the cross section.

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Go to Journal of Composites for Construction
Journal of Composites for Construction
Volume 26Issue 2April 2022

History

Received: May 29, 2021
Accepted: Dec 21, 2021
Published online: Feb 4, 2022
Published in print: Apr 1, 2022
Discussion open until: Jul 4, 2022

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Authors

Affiliations

Rui Hu, S.M.ASCE [email protected]
Ph.D. Candidate, College of Civil Engineering, Hunan Univ., Changsha, Hunan 410082, China. Email: [email protected]
Professor, College of Civil Engineering, Hunan Univ., Changsha, Hunan 410082, China (corresponding author). ORCID: https://orcid.org/0000-0002-6279-135X. Email: [email protected]
Brahim Benmokrane [email protected]
Professor, Dept. of Civil Engineering, Univ. of Sherbrooke, Sherbrooke, Quebec, Canada J1K 2R1. Email: [email protected]
Master’s Student, College of Civil Engineering, Hunan Univ., Changsha, Hunan 410082, China. Email: [email protected]

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Cited by

  • Experiment study on seismic behavior of squat UHPC shear walls subjected to tension-shear combined cyclic load, Engineering Structures, 10.1016/j.engstruct.2023.115700, 280, (115700), (2023).
  • Seismic performance of squat UHPC shear walls subjected to high-compression shear combined cyclic load, Engineering Structures, 10.1016/j.engstruct.2022.115369, 276, (115369), (2023).

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