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Frontiers of Structural and Civil Engineering

ISSN 2095-2430

ISSN 2095-2449(Online)

CN 10-1023/X

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2018 Impact Factor: 1.272

Front. Struct. Civ. Eng.    2023, Vol. 17 Issue (3) : 396-410    https://doi.org/10.1007/s11709-023-0934-5
RESEARCH ARTICLE
On braced trapezoidal corrugated steel shear panels: An experimental and numerical study
Vahid AMIRI, Arash AKBARI HAMED(), Karim ABEDI
Faculty of Civil Engineering, Sahand University of Technology, Tabriz 5331817634, Iran
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Abstract

In this study, a new system consisting of a combination of braces and steel infill panels called the braced corrugated steel shear panel (BCSSP) is presented. To obtain the hysteretic behavior of the proposed system, the quasi-static cyclic performances of two experimental specimens were first evaluated. The finite element modeling method was then verified based on the obtained experimental results. Additional numerical evaluations were carried out to investigate the effects of different parameters on the system. Subsequently, a relationship was established to estimate the buckling shear strength of the system without considering residual stresses. The results obtained from the parametric study indicate that the corrugated steel shear panel (CSSP) with the specifications of a = 30 mm, t = 2 mm, and θ = 90° had the highest energy dissipation capacity and ultimate strength while the CSSP with the specifications of a = 30 mm, t = 2 mm, and θ = 30° had the highest initial stiffness. It can thus be concluded that the latter CSSP has the best structural performance and that increasing the number of corrugations, corrugation angle, and plate thickness and decreasing the sub-panel width generally enhance the performance of CSSPs in terms of the stability of their hysteretic behaviors.

Keywords trapezoidal corrugated plate      steel shear panel      braced steel shear panel      experimental study      buckling resistance.     
Corresponding Author(s): Arash AKBARI HAMED   
Just Accepted Date: 11 January 2023   Online First Date: 17 April 2023    Issue Date: 24 May 2023
 Cite this article:   
Vahid AMIRI,Arash AKBARI HAMED,Karim ABEDI. On braced trapezoidal corrugated steel shear panels: An experimental and numerical study[J]. Front. Struct. Civ. Eng., 2023, 17(3): 396-410.
 URL:  
https://academic.hep.com.cn/fsce/EN/10.1007/s11709-023-0934-5
https://academic.hep.com.cn/fsce/EN/Y2023/V17/I3/396
Fig.1  Profiles of the considered corrugated plates. (a) SSP-A; (b) SSP-B.
specimendimension (mm × mm)thickness (mm)dimensions of corrugated plate
no. of ridgesθa (mm)h (mm)b (mm)c (mm)d (mm)
SSP-A290 × 2900.5245°3030304042.43
SSP-B290 × 2900.5360°303017.318.0434.63
Tab.1  Geometric properties of the experimental specimens
Fig.2  (a) Schematic view of the braced steel shear panel system; (b) connection details of the shear panel to boundary elements; (c) details of the connection of the infill panel and boundary elements; (d) schematic view and geometrical dimensions of the experimental specimens; (e) the UTM experimental setup; (f) three-dimensional schematic view of the experimental setup; (g) painting of the specimens with hydrated lime.
typesteel gradeelastic modulus (GPa)yield stress (MPa)ultimate stress (MPa)ultimate strain (%)
corrugated steel plateSt1420519030335
UNP80St3720332046820
Tab.2  Mechanical properties of the considered steel materials
Fig.3  Geometrical dimensions and final status of the coupon test specimens (all dimensions are in mm): (a) corrugated steel plate; (b) UNP80; (c) obtained stress–strain curves of the steel materials in the infill panel and boundary members.
displacement (mm)drift (%)no. of cycles
0.250.0563
0.460.1023
0.920.2043
1.840.4093
2.760.6133
3.680.8182
4.601.0222
5.061.1242
5.521.2272
6.441.4312
6.901.5332
7.361.6362
8.281.8402
8.741.9422
9.202.0452
9.662.1472
10.122.2492
11.042.4542
11.962.6582
12.882.8632
13.803.0671
14.723.2721
15.753.5001
Tab.3  Applied loading time history protocol based on ATC-24 [51]
Fig.4  Status of the SSP-A specimen during the test at the drift values of: (a) 1%; (b) 1.4%; (c) 1.86%; (d) 2.2%; (e) 2.44%; (f) 2.55%.
Fig.5  Hysteretic curve of the SSP-A specimen.
Fig.6  Status of the SSP-B specimen during the test at the drift values of: (a) 1.02%; (b) 1.21%; (c) 1.38%; (d) 1.97%; (e) 2%; (f) 2.07%.
Fig.7  Hysteretic curve of the SSP-B specimen.
specimeninitial stiffness (kN/mm)dissipated energy (kN·m)ultimate strength (kN)
SSP-A34.622.3921.38
SSP-B19.975.823.16
Tab.4  Comparison of the obtained experimental results for the SSP-A and SSP-B specimens
specimenultimate strength (kN)dissipated energy (kN·m)
FexpFnumFnum/FexpEexpEnumEnum/Eexp
SSP-A21.3820.070.9382.392.921.22
SSP-B23.1624.631.065.85.280.91
Tab.5  Comparison of the obtained values from the FE models and experimental specimens
Fig.8  Comparison of the obtained hysteresis force–displacement curves for experimental specimens (black line) and FE models (red line): (a) SSP-A; (b) SSP-B; comparison of the final experimental and numerical deformed shapes of (c) SSP-A and (d) SSP-B.
a (mm)t (mm)θ = 15°θ = 30°θ = 45°θ = 60°θ = 90°
300.5ACEGI
1.25AABBCCDDEE
2BDFHJ
600.5KMOQ
1.25FFGGHHII
2LNPR
900.5SUWY
1.25JJKKLLMM
2TVXZ
Tab.6  Specifications of the studied FE models
sub-panel width (mm)initial stiffness (kN/mm)ultimate strength (kN)dissipated energy (kN·m)
3095.516.30.142
6096.7170.148
9088.815.920.148
Tab.7  Comparison of obtained results for CSSP models with different sub-panel widths
Fig.9  Force–displacement curves of CSSP models with different sub-panel widths (θ = 30° and t = 0.5 mm).
corrugation angle (°)initial stiffness (kN/mm)ultimate strength (kN)dissipated energy (kN·m)
1540.418.460.117
3095.516.30.142
4585.6520.60.117
6060.521.380.132
9046.2221.120.145
Tab.8  Comparison of obtained results for CSSP models with different corrugation angles
Fig.10  Force–displacement curves for CSSP models with different corrugation angles (a = 30 mm and t = 0.5 mm).
θ (°)dissipated energy (kN·m)initial stiffness (kN/mm)ultimate strength (kN)
t = 0.5 mmt = 1.25 mmt = 2 mmt = 0.5 mmt = 1.25 mmt = 2 mmt = 0.5 mmt = 1.25 mmt = 2 mm
150.1740.4620.77340.424347018.4649.5787.53
300.1420.4110.71795.5103.5697.516.7554.4487.55
450.1170.3930.71985.6113.5518.220.8954.8389.98
600.1320.4160.80860.5164.7187.721.7355.0992.03
900.1440.5390.93746.22102.13148.4521.4055.5793.85
Tab.9  Comparison of obtained results for CSSP models with different plate thicknesses (a = 30 mm)
Fig.11  Force–displacement curves of CSSP models with different plate thicknesses and corrugation angles (a = 30 mm): (a) t = 0.5 mm; (b) t = 1.25 mm; (c) t = 2 mm.
Fig.12  Variation of the calculated parameters in the studied FE models: (a) dissipated energy; (b) ultimate strength; (c) initial stiffness.
Fig.13  Buckling analysis to control the CSSP shear strength.
Fig.14  Surface regression of CSSP shear strength.
specimena (mm)t (mm)t/aθ (° )experimental/numerical resultEq. (1)percentage difference (%)
SSP-A300.50.0174515117.917352.114.79
SSP-B300.50.0176016376.619075.916.48
B3020.0671561894.557349.0713.81
FF301.250.0426038545.144034.3511.70
JJ301.250.0429039193.144542.7113.65
JJ450.50.0119011372.311462.56315.03
P6020.0336062019.457538.5227.23
K600.50.0083012045.113278.88816.05
W900.50.0066010853.29563.21311.89
S900.50.0063010855.29061.91316.53
Tab.10  Comparison of the CSSP shear strengths obtained from the experiment, numerical calculations, and Eq. (1)
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