Stress-Strain State Multistory Buildings and Stiffness Shear Bonds

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The paper considers issues the nonlinear behavior of shear bonds affecting the changes in the distribution of stresses and strains in vertical structures, as well as to compare these stresses and strains with the linear statement of the problem solution in which the compliance of the bonds is constant. In a complex multiconnected system of the multistory building, the new redistribution of stresses arises, which does not coincide with the original distribution of stresses. To correct the stiffness value for the bonds, the experimental data of MGSU were used. A secant module was used to determine the stiffness for links such as lintels. Loading was performed by the step method. Redistribution of stresses in the load-bearing elements of the building showed their significant leveling. The issue of ultimate deformations of shear bonds limiting the process of redistribution of stresses and deformations requires discussion.

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43-49

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February 2022

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© 2022 Trans Tech Publications Ltd. All Rights Reserved

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[1] A.B. Zolotov, P.A. Akimov, V.N. Sidorov, M.L. Mozgaleva, Discrete-continual finite element method. Applications in Construction, ASV, Moscow, (2010).

Google Scholar

[2] N.I. Senin, P.A. Akimov, Mathematical fundamentals of linear three-dimensional analysis of load bearing structures of multistory buildings with the use of discrete-continual model, Vestnik MGSU. 2 (2011) 44-49.

Google Scholar

[3] A.Tamrazyan, L.Avetisyan, MATEC Web of Conferences. 86 (2016) 01029.

Google Scholar

[4] N. Blokhina, A. Galkin, The application of ANSYS software package in limit load analysis of structures made from anisotropic nonlinear elastic materials, MATEC Web of Conferences. 117 (2017) 00019.

DOI: 10.1051/matecconf/201711700019

Google Scholar

[5] D. Panfilof, A. Pischulev, K. Givadetdinov, Ind. & Civ. Eng. 3 (2014) 80-84.

Google Scholar

[6] N. Karpenko, B. Sokolov, O. Radaykin, Ind. & Civ. Eng. 1 (2013) 28-30.

Google Scholar

[7] V. Murashkin, G. Murashkin, MATEC Web of Conferences. 196 (2018) 04008.

Google Scholar

[8] SP 63.13330.2018 Concrete and reinforced concrete structures. General provisions. 170 (2019).

Google Scholar

[9] D. Panfilof, A. Pischulev, K. Givadetdinov, Ind. & Civ. Eng. 3 (2014) 80-84.

Google Scholar

[10] D.K Zimos, V.K Papanikolaou, A.J. Kappos, P.E. Mergos, Shear-Critical Reinforced Concrete Columns under Increasing Axial Load, ACI Structural Journal. 117-5 (2020) 29 – 39.

DOI: 10.1680/jmacr.21.00034

Google Scholar

[11] V. Blazhko, Hous. Constr. 3 (2017) 17-21.

Google Scholar

[12] B. Sokolov, Y. Mironova, Hous. Constr. 5 (2014) 60-62.

Google Scholar

[13] V. Lyublinskiy, Build. & Reconst. 5 (2019) 17-22.

Google Scholar

[14] A. Tamrazyan, D. Popov. MATEC Web of Conferences. 117 (2017) 00162.

Google Scholar

[15] ETABS, manual., Linear and Nonlinear Static and Dynamic Analysis and Design of Three-Dimensional Structures, Computers and Structures Inc, Berkeley, California, (2004).

Google Scholar

[16] O.C. Zienkiewicz, R.L. Taylor, The Finite Element Method Set, Sixth Edition. Butterworth-Heinemann, (2005).

Google Scholar

[17] S.F. Klovanich, D.I. Bezushko, The finite element method in the calculation of spatial reinforced concrete structures, Publishing house of ONMU, Odessa, (2009).

Google Scholar

[18] Hola Musa, Non-linear Deformations and Ultimate Bearing Capacity of Vertical Diaphragms of Monolithic Multistory Buildings. PhD dissertation. Moscow State University of Civil Engineering.

Google Scholar