Determination of the degree of impact for compressed-bending elements taking into account physical and geometric nonlinearity from conventional means of destruction
https://doi.org/10.22227/2305-5502.2025.2.1
Abstract
Introduction. Currently, various types of conventional means of destruction (CMD) attack buildings and lead to varying uses: civil and industrial. CMD often damages individual building structures, such as slabs, columns, beams, etc. Hence, assessing the category of technical condition (TC) of building structures is an urgent task for survey engineers. This problem is solved by introducing the data obtained from the survey results into the verification calculation. The subject of the study is the method of strength calculation of damaged building structures from CMD using the example of a rod element with a compressive-bending stress-strain state (SSS). The purpose of the study is to determine the degree of impact of the CMD of the specified element, taking into account the various nonlinearities of the material.
Materials and methods. The paper discusses a method of numerical calculation for beyond design impact from conventional means of destruction, which takes into account not only the features of the physical and mechanical characteristics of building materials, but also the physical and geometric nonlinear work of the building structure being examined. The physical nonlinearity of reinforced concrete is considered in this article on the basis of the requirements of building codes of the Russian Federation, such as СP 63.13330 and the Manual for СP 63.13330. During the numerical calculation, the following methods are used: the method of initial parameters and the method of simple iterations (or the numerical iteration method). The initial parameters method determines the linear and angular displacements of the rod. The iteration method is used to solve a system of equations, which, with a given accuracy, determines the value of the next approximation based on the approximate value.
Results. The proposed method for determining the forces in the cross-section of a bar compression-flexural element and the method of initial parameters make it possible to obtain reasonable results of numerical calculations taking into account residual deformations and the deformed model of concrete and steel.
Conclusions. The developed method of strength calculation is a verification calculation of existing building structures. For simplicity and convenience of performing verification calculations, the algorithm of this technique is automated in the language VBA (Visual Basic for Applications).
About the Authors
V. I. RimshinRussian Federation
Vladimir I. Rimshin — Doctor of Technical Sciences, Professor, Professor of the Department of Housing and Communal Services; Head of the Laboratory for Monitoring Housing and Public Utilities and Radiation Safety in Construction
26 Yaroslavskoe shosse, Moscow, 129337;
21 Lokomotivny proezd, Moscow, 127238
RSCI AuthorID: 420903, Scopus: 56258934600, ResearcherID: Р-4928-2015
A. V. Shevchenko
Russian Federation
Andrey V. Shevchenko — Candidate of Technical Sciences, chief engineer
build. 64, 6 2nd Institutskaya st., Moscow, 109428
RSCI AuthorID: 712777
E. R. Kuzhakhmetova
Russian Federation
Elvira R. Kuzhakhmetova — chief specialist
build. 64, 6 2nd Institutskaya st., Moscow, 109428
RSCI AuthorID: 934567, Scopus: 57920114400, ResearcherID: HJI-1854-2023
A. N. Vydrin
Russian Federation
Alexey N. Vydrin — postgraduate student of the Laboratory for Monitoring Housing and Public Utilities and Radiation Safety in Construction
21 Lokomotivny proezd, Moscow, 127238
References
1. Travush V.I., Belostosky A.M., Akimov P.A. Contemporary Digital Technologies in Construction Part 1: About Mathematical (Numerical) Modelling. IOP Conference Series : Materials Science and Engineering. 2018; 456:012029. DOI: 10.1088/1757-899X/456/1/012029
2. Rimshin V.I., Amelin P.A. Numerical calculation of bent reinforced concrete elements of rectangular section in the ABAQUS software. Structural Mechanics of Engineering Constructions and Buildings. 2022; 18(6):552-563. DOI: 10.22363/1815-5235-2022-18-6-552-563. EDN WCRNSY. (rus.).
3. Kolchunov V.I., Tuyen V.N., Korenkov P.A. Deformation and failure of a monolithic reinforced concrete frame under accidental actions. IOP Conference Series : Materials Science and Engineering. 2020; 753(3):032037. DOI: 10.1088/1757-899x/753/3/032037
4. Kabantsev O.V., Tonkikh G.P. Deformability and seismic resistance of masonry constructions. Industrial and Civil Engineering. 2019; 9:51-58. DOI: 10.33622/0869-7019.2019.09.51-58. EDN ZFCOVN. (rus.).
5. Kodysh E., Trekin N. Particular limit state of reinforced concrete structures under emergency exposure. Bulletin of the Scientific Research Center Construction. 2018; 1(16):120-125. EDN YNSGFA. (rus.).
6. Mkrtychev O.V., Dorozhinskiy V.B. Analysis of Approaches to Identification of Parameters of Blast Effects. Vestnik MGSU [Proceedings of Moscow State University of Civil Engineering]. 2012; 5:45-49. EDN PDBNCF. (rus.).
7. Mondrus V., Kulikov V. An algorithm for analyzing the reactive behavior of structural elements of pa-nel buildings. E3S Web of Conferences. 2023; 410:03031. DOI: 10.1051/e3sconf/202341003031
8. Tamrazyan A.G., Zubareva S. Optimal design of reinforced concrete structures taking into account the particular calculation for progressive destruction. MATEC Web of Conferences. 2017; 117:00163. DOI: 10.1051/matecconf/201711700163
9. Trekin N.N., Kodysh E.N. Special limit condition of reinforced concrete structures and its normalization. Industrial and Civil Engineering. 2020; 5:4-9. DOI: 10.33622/0869-7019.2020.05.04-09. EDN LMCXHX. (rus.).
10. Tonkikh G.P., Belov N.N., Yugov N.T., Plyaskin A.S., Babarykina A.I. Experimental studies of the composite concretes protective properties under the action of conventional means of destruction. Civil Security Technology. 2024; 21(1):(79):34-44. EDN SHCIEG. (rus.).
11. Karpenko N.I., Karpenko S.N., Petrov A.N. A low-iterative approach to the physically nonlinear calculation of reinforced concrete with cracks. Construction Materials. 2012; 6:7-9. EDN PCFXYF. (rus.).
12. Shevchenko A.V., Davidyuk A.A., Baglaev N.N. Iteration method for the calculation of reinforced concrete elements based on a nonlinear deformation model. Industrial and Civil Engineering. 2022; 3:13-18. DOI: 10.33622/0869-7019.2022.03.13-18. EDN PJZDHL. (rus.).
13. McCraken D.D., Dorn W.S. Numerical methods and FORTRAN programming: with applications in engineering and science. Wiley, 1965; 457.
14. Bondarenko V.M., Rimshin V.I. Linear equations of force resistance and diagram σ‒ε of concrete. Structural Mechanics of Engineering Constructions and Buildings. 2014; 6:40-44. EDN SYZJHL. (rus.).
15. Bondarenko V.M., Rimshin V.I. Dissipative theory of the force resistance of reinforced concrete. Moscow, OOO TID Student, 2015; 111. EDN VSMWDX. (rus.).
16. Fedorova N.V., Phan D.Q., Korenkov P.A. Indirect Reinforcement of Reinforced Concrete Elements as a Means of Protecting a Constructive System from a Progressive Collapse. IOP Conference Series : Materials Science and Engineering. 2020; 753(3):032032. DOI: 10.1088/1757-899X/753/3/032032
17. Halahla A. Study the Behavior of Reinforced Concrete Beam Using Finite Element Analysis. World Congress on Civil, Structural, and Environmental Engineering. 2018. DOI: 10.11159/icsenm18.103
18. De Santana Gomes W.J. Reliability analysis of reinforced concrete beams using finite element mo-dels. Procedings of The XXXVIII Iberian Latin American Congress on Computational Methods in Engineering. 2017. DOI: 10.20906/CPS/CILAMCE2017-0145
19. Ribeiro R.R.J., Diógenes H.J.F., Nóbrega M.V., El Debs A.L.H.C. A survey of the mechanical properties of concrete for structural purposes prepared on construction sites. Revista IBRACON de Estruturas e Materiais. 2016; 9(5):722-744. DOI: 10.1590/S1983-41952016000500005
20. Pangaribuan G. An Introduction to Excel for Civil Engineers: From Engineering Theory to Excel Practice. 2016; 387.
Review
For citations:
Rimshin V.I., Shevchenko A.V., Kuzhakhmetova E.R., Vydrin A.N. Determination of the degree of impact for compressed-bending elements taking into account physical and geometric nonlinearity from conventional means of destruction. Construction: Science and Education. 2025;15(2):6-19. (In Russ.) https://doi.org/10.22227/2305-5502.2025.2.1