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Frontiers of Structural and Civil Engineering

ISSN 2095-2430

ISSN 2095-2449(Online)

CN 10-1023/X

Postal Subscription Code 80-968

2018 Impact Factor: 1.272

Front. Struct. Civ. Eng.    2022, Vol. 16 Issue (12) : 1581-1598    https://doi.org/10.1007/s11709-022-0886-1
RESEARCH ARTICLE
Proposing two new methods to decrease lateral-torsional buckling in reduced beam section connections
Samira EBRAHIMI1, Nasrin BAKHSHAYESH EGHBALI2(), Mohammad Mehdi AHMADI2
1. School of Civil Engineering, College of Engineering, University of Tehran, Tehran 1417935840, Iran
2. Department of Civil Engineering, Ilam University, Ilam 69391-77111, Iran
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Abstract

Reduced web section (RWS) connections can prevent lateral-torsional buckling and web local buckling experienced by reduced beam section (RBS) connections. In RWS connections, removing a large portion of web can result in shear demand intolerance induced to plastic hinge region. The present study aims to resolve the problems of RBS and RWS connections by proposing two new connections: (1) RBS with stiffener (RBS-ST) and (2) RBS with reduced web (RW-RBS) connections. In the first connection (RBS-ST), a series of stiffeners is connected to the beam in the reduced flange region, while the second connection (RW-RBS) considers both a reduction in flanges and a reduction in web. Five beam-to-column joints with three different connections, including RBS, RBS-ST, and RW-RBS connections were considered and simulated in ABAQUS. According to the results, RBS-ST and RW-RBS connections can decrease or even eliminate lateral-torsional buckling and web local buckling in RBS connection. It is important to note that RW-RBS connection is more effective in long beams with smaller shear demands in the plastic hinge region. Moreover, results showed that RBS and RW-RBS connections experienced strength degradation at 4% to 5% drift, while no strength degradation was observed in RBS-ST connection until 8% drift.

Keywords RBS      RBS-ST      RW-RBS      lateral-torsional buckling      cyclic performance     
Corresponding Author(s): Nasrin BAKHSHAYESH EGHBALI   
Just Accepted Date: 31 October 2022   Online First Date: 22 December 2022    Issue Date: 16 January 2023
 Cite this article:   
Samira EBRAHIMI,Nasrin BAKHSHAYESH EGHBALI,Mohammad Mehdi AHMADI. Proposing two new methods to decrease lateral-torsional buckling in reduced beam section connections[J]. Front. Struct. Civ. Eng., 2022, 16(12): 1581-1598.
 URL:  
https://academic.hep.com.cn/fsce/EN/10.1007/s11709-022-0886-1
https://academic.hep.com.cn/fsce/EN/Y2022/V16/I12/1581
Fig.1  Configuration of RBS with stiffener (RBS-ST) connection.
Fig.2  Configuration of RBS with reduced web (RW-RBS) connection.
model name beam section column section Hbeam (mm) Hcolumn (mm)
model 1 IPE 270 IPB 180 1500 3000
model 2 IPE 360 IPB 240 1500 3000
model 3 IPE 360 IPB 220 3000 3000
model 4 IPE 450 IPB 300 1500 3000
model 5 IPE 450 IPB 280 3000 3000
Tab.1  T-subassemblies used in the numerical study
Fig.3  Geometrical details of models.
a b c
(0.50.75) bb (0.650.85) db (0.10.25) bb
Tab.2  Parameters of the radius cut profile in RBS connections recommended by AISC-358 [33]
Fig.4  Typical characteristics of RBS connections with radius cut profile.
model name connection type a (mm) b (mm) c (mm) tst (mm)
model 1 RBS and RBS-ST 101.25 216 20 10
model 2 RBS and RBS-ST 127.5 288 25.5 10
model 3 RBS and RBS-ST 127.5 288 25.5 10
model 4 RBS and RBS-ST 142.5 360 30 10
model 5 RBS and RBS-ST 142.5 360 30 10
Tab.3  Considered values for the parameters of a, b, c, and ts t in five models with RBS and RBS-ST connections
m ode l n ame a (m m) b (m m) Ve xp (k N) (d b d) ( mm) d (m m) ZR BS (cm3) ZRW eb (cm3) ZRF lan ge (cm3) e (m m)
model 1 101.25 216 113.2 132 110 323 82.8 240.2 15
model 2 127.5 288 258.4 249 84 679 210 469 24
model 3 127.5 288 109.4 105 228 679 120 559 14
model 4 142.5 360 462.5 380 40 1118 412 706 29
model 5 142.5 360 187 154 266 1118 250 868
Tab.4  Considered values for the parameters of a, b, V ex p, ( db d), d, Z RB S, ZR W eb, Z RF lan ge, and e in five models with RW-RBS connection
number of cycles drift (%)
6 0.375
6 0.5
6 0.75
4 1
2 1.5
2 2
2 3
2 4
2 5
2 6
2 7
2 8
Tab.5  Loading protocol in accordance with AISC 341-16 [34]
Fig.5  Boundary conditions considered for the models.
Fig.6  Modeling specimen tested by Saneei Nia et al. [36] in ABAQUS.
Fig.7  Comparison between the hysteresis response of the test results and that of the finite element model.
Fig.8  Comparison between: (a) the deformed shape of specimen tested by Saneei Nia et al. [36]; (b) that of the modeled specimen in ABAQUS.
Fig.9  Comparison between the hysteresis response of the test results and that of the finite element model.
Fig.10  Comparison between: (a) the deformed shape of specimen tested by Davarpanah et al. [24]; (b) that of the modeled specimen in ABAQUS.
Fig.11  Comparison between the hysteresis response of models with RBS connection and that of the RBS-ST/ RW-RBS connection models: (a) model 1; (b) model 2; (c) model 3; (d) model 4; (e) model 5.
model name dissipated energy (kN·m) variation between RBS and RBS-ST (%) variation between RBS and RW-RBS (%)
RBS RBS-ST RW-RBS
model 1 131.9 154.5 132.7 17 1
model 2 290.3 355.8 275.6 23 −5
model 3 271.1 275.3 233 2 −14
model 4 478.7 636.6 439 33 −8
model 5 417.1 478 411.9 15 −1
Tab.6  Comparing the cumulative energy dissipation of models
Fig.12  Comparison between the beam lateral deformation of models with RBS connection and that of models with RBS-ST/ RW-RBS connections: (a) model 1-6% drift; (b) model 2-6% drift; (c) model 3-6% drift; (d) model 4-6% drift; (e) model 5-6% drift.
Fig.13  Comparison of equivalent plastic strain (PEEQ) between RBS, RBS-ST, and RW-RBS connections at 6% drift: (a) model 1–6% drift; (b) model 2–6% drift; (c) model 3–6% drift; (d) model 4–6% drift; (e) model 5–6% drift.
Fig.14  Maximum PEEQ index versus drifts in the models: (a) model 1; (b) model 2; (c) model 3; (d) model 4; (e) model 5.
a b h
(0.50.75)bb (0.650.85)db 0.4 db
Tab.7  Parameters of E-RWS connection recommended by Davarpanah et al. [24]
Fig.15  Typical characteristics of E-RWS connection proposed by Davarpanah et al. [24].
model name connection type a (mm) b (mm) h (mm)
model 1 E-RWS 101.25 216 108
model 4 E-RWS 142.5 360 180
model 5 E-RWS 142.5 360 180
Tab.8  Considered values for the parameters of a, b, and h in models with E-RWS connection
Fig.16  Comparison between behavior and hysteresis curve of the models with E-RWS connection and those of the models with RW-RBS connection: (a) model 1; (b) model 4; (c) model 5.
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