Preview

Vestnik MGSU

Advanced search

Reliability of spatial rod metal structures of high level of responsibility

https://doi.org/10.22227/1997-0935.2024.5.763-777

Abstract

Introduction. Spatial rod metal structures of high level of responsibility are the most frequently used as structural systems for covering large spans of buildings and structures. However, progressive destruction can actively develop in these systems under unfavorable combination of factors. The aim of the research is to develop scientific justification of new approaches to the design of optimal spatial metal structures resistant to the development of progressive collapse of high level of responsibility with guaranteed levels of reliability of key and secondary elements.

Materials and methods. The main research methods in the work are methods of structural mechanics in the form of the finite element method, methods of similarity theory, and methods of the theory of reliability of building structures.

Results. As a result of the research work for the considered structures, a 2-stage algorithm for assessing reliability was developed, which differs from the previously developed ones by the possibility of assessing the development of progressive collapse. The results of its testing for frame-cantilever structures of coverings over stadium stands are presented in the form of established values of reliability indicators for a set of key elements. A similar assessment was made for the implemented reconstruction project of the long-span covering of the “Ilyichevets” sports complex (Mariupol).

Conclusions. To assess the reliability of the studied structures, taking into account the tendency to the development of progressive collapse, a universal algorithm is proposed and tested in practical design, the main components of which are computer modelling of the process of successive failures of structural elements, and the establishment of failure probability values for the selected set of key elements. The studies carried out on the basis of its algorithm made it possible to identify a set of key elements of the cantilever part for the frame-cantilever coverings above the stadium stands, the failure of which initiates the beginning of an avalanche-like collapse, and to set limits for them to change the values of safety characteristics and survivability reserve. Additionally, the main provisions of the developed approach were experimentally tested during the development and implementation of the project of reinforcement of large-span bearing structures of the covering of the “Ilyichevets” sports complex (Mariupol).

About the Authors

V. F. Mushchanov
Donbas National Academy of Civil Engineering and Architecture (DonNACEA)
Russian Federation

Vladimir F. Mushchanov — Doctor of Technical Sciences, Professor, Head of the Department of Theoretical and Applied Mechanics, Vice-Rector for Research

2 Derzhavina st., Makeevka, 286123, Donetsk People’s Republic

Scopus: 55988406500, ResearcherID: ААО-8875-2021



A. N. Orzhekhovskiy
Donbas National Academy of Civil Engineering and Architecture (DonNACEA)
Russian Federation

Anatoly N. Orzhekhovskiy — Candidate of Technical Sciences, Associate Professor of the Department of Theoretical and Applied Mechanics

2 Derzhavina st., Makeevka, 286123, Donetsk People’s Republic

Scopus: 85079126906



A. V. Mushchanov
Donbas National Academy of Civil Engineering and Architecture (DonNACEA)
Russian Federation

Alexander V. Mushchanov — Candidate of Technical Sciences, Associate Professor of the Department of Metal Structures

2 Derzhavina st., Makeevka, 286123, Donetsk People’s Republic

ResearcherID: HDO-4425-2022



M. N. Tseplyaev
Donbas National Academy of Civil Engineering and Architecture (DonNACEA)
Russian Federation

Maxim N. Tseplyaev — Candidate of Technical Sciences, Associate Professor of the Department of Theoretical and Applied Mechanics; PhD (Engineering), lecturer of the department, department of theoretical and applied mechanics

2 Derzhavina st., Makeevka, 286123, Donetsk People’s Republic

Scopus: 57208101665



References

1. Vedyakov I.I., Eremeev P.G., Odesskiy P.D., Popov N.A., Solovyev D.V. Regulatory requirements for the design of building structures for progressive collapse. Industrial and Civil Engineering. 2019; 4:16-24. DOI: 10.33622/0869-7019.2019.04.16-24. EDN ZIJLAD. (rus.).

2. Kolchunov V.I., Fedorova N.V., Savin S.Yu., Kovalev V.V., Iliushchenko T.A. Failure simulation of a RC multi-storey building frame with prestressed girders. Magazine of Civil Engineering. 2019; 8(92):155-162. DOI: 10.18720/MCE.92.13. EDN ZZORLS.

3. Adam J.M., Parisi F., Sagaseta J., Lu X. Research and practice on progressive collapse and robustness of building structures in the 21st century. Engineering Structures. 2018; 173:122-149. DOI: 10.1016/J. ENGSTRUCT.2018.06.082

4. Savin S.Y., Kolchunov V.I., Emelianov S.G. Modelling of resistance to destruction of multi-storey frame-connected buildings at sudden loss of bearing elements stability. IOP Conference Series: Materials Science and Engineering. 2018; 456:012089. DOI: 10.1088/1757-899X/456/1/012089

5. Guo Z., Li Z., Xing Z., Chen Y., Zheng Z., Lin G. Numerical analyses of post-fire beam-column assemblies with WUF-B connections against progressive collapse. Engineering Failure Analysis. 2022; 140:106502. DOI: 10.1016/J. ENGFAILANAL.2022.106502

6. Li H., Wang C., Han J. Research on effect of random initial imperfections on bearing capacity of single-layer spherical reticulated shell. Industrial Construction. 2018; 48:23-27. DOI: 10.13204/j.gyjz20180402

7. Zhi X., Li W., Fan F., Shen S. Influence of initial geometric imperfection on static stability of single-layer reticulated shell structure. Spatial Structures. 2021; 27:7. DOI: 10.13849/j.issn.1006-6578.2021.01.009

8. Liu H., Zhang W., Yuan H. Structural stability analysis of single-layer reticulated shells with stochastic imperfections. Engineering Structures. 2016; 124:473-479. DOI: 10.1016/j.engstruct.2016.06.046

9. Alekseytsev A.V., Gaile L., Drukis P. Optimization of steel beam structures for frame buildings subject to their safety requirements. Magazine of Civil Engineering. 2019; 7(91):3-15. DOI: 10.18720/MCE.91.1. EDN GDKVHM.

10. Zheng L., Wang W., Li H. Progressive collapse resistance of composite frame with concrete-filled steel tubular column under a penultimate column removal scenario. Journal of Constructional Steel Research. 2022; 189:107085. DOI: 10.1016/J. JCSR.2021.107085

11. Truesdell C. Novozhilov’s Foundations of the nonlinear theory of elasticity (1953). An Idiot’s Fugitive Essays on Science. 1984; 151-157. DOI: 10.1007/978-1-4613-8185-3_15

12. Fialko S.Yu., Kabantsev O.V., Perelmuter A.V. Elasto-plastic progressive collapse analysis based on the integration of the equations of motion. Magazine of Civil Engineering. 2021; 2(102):10214. DOI: 10.34910/MCE.102.14. EDN ZVLLVV.

13. Xin T., Zhao J., Cui C., Duan Y. A non-probabilistic time-variant method for structural reliability analysis. Proceedings of the Institution of Mechanical Engineers, Part O: Journal of Risk and Reliability. 2020; 234(5):664-675. DOI: 10.1177/1748006X20928196

14. Luo H., Lin L., Chen K., Antwi-Afari M.F., Chen L. Digital technology for quality management in construction: A review and future research directions. Developments in the Built Environment. 2022; 12:100087. DOI: 10.1016/J. DIBE.2022.100087

15. Perel’muter A.V., Kriksunov E.Z., Mosina N.V. Implementation of calculation of monolithic residential buildings for progressive (avalanche-like) collapse in the environment of the computer complex “SCAD Office”. Magazine of Civil Engineering. 2009; 2(4):13-18. EDN NBMYRH. (rus.).

16. Ram M., Davim J.P. Acknowledgments. Advances in System Reliability Engineering. 2019. DOI: 10.1016/B978-0-12-815906-4.09998-X

17. Yang W., Zhang B., Wang W., Li CQ. Time-dependent structural reliability under nonstationary and non-Gaussian processes. Structural Safety. 2023; 100:102286. DOI: 10.1016/J. STRUSAFE.2022.102286

18. Krejsa M., Janas P., Krejsa V. Structural reliability analysis using DOProC Method. Procedia Engineering. 2016; 142:34-41. DOI: 10.1016/J. PROENG.2016.02.010

19. Perelmuter A.V., Kabantsev O.V. About the Problem of Analysis Resistance Bearing Systems in Failure of a Structural Element. International Journal for Computational Civil and Structural Engineering. 2018; 14(3):103-113. DOI: 10.22337/2587-9618-2018-14-3-103-113

20. Zhang Z., Jiang C. Evidence-theory-based structural reliability analysis with epistemic uncertainty : a review. Structural and Multidisciplinary Optimization. 2021; 63(6):2935-2953. DOI: 10.1007/s00158-021-02863-w

21. Vedyakov I.I., Rayzer V.D. Reliability of building structures. Theory and calculation. Moscow, ASV, 2018; 414. EDN: YTYHTE. (rus.).

22. Truong V.H., Kim S.E. Reliability-based design optimization of nonlinear inelastic trusses using improved differential evolution algorithm. Advances in Engineering Software. 2018; 121:59-74. DOI: 10.1016/J. ADVENGSOFT.2018.03.006

23. Saad L., Chateauneuf A., Raphael W. Robust formulation for Reliability-based design optimization of structures. Structural and Multidisciplinary Optimization. 2018; 57(6):2233-2248. DOI: 10.1007/s00158-017-1853-7

24. Yang M., Zhang D., Han X. New efficient and robust method for structural reliability analysis and its application in reliability-based design optimization. Computer Methods in Applied Mechanics and Engineering. 2020; 366:113018. DOI: 10.1016/j.cma.2020.113018

25. Kornouhov N.V. Strength and stability of rod systems: elastic frames, trusses and combined systems. Moscow, Stroyizdat, 1949; 376. (rus.).

26. Streletsky N.S. Selected works / ed. by E.I. Be-lenya. Moscow, Stroyizdat, 1975; 423. (rus.).

27. Mushchanov V.P., Orzhekhovskii A.N., Zubenko A.V., Fomenko S.A. Refined methods for calculating and designing engineering structures. Magazine of Civil Engineering. 2018; 2(78):101-115. DOI: 10.18720/MCE.78.8. EDN XPKZTN.

28. Mushchanov V.F., Orzhehovsky A.N. Numerical methods in assessing the reliability of spatial metal structures of a high level of responsibility. Construction of Unique Buildings and Structures. 2023; 106(1):10605. DOI: 10.4123/CUBS.106.05

29. Mushchanov A.V., Tseplyaev M.N. New approaches to assessing the stability of elements of spatial metal structures. New approaches in assessing the stability of elements of spatial metal structures : collection of materials of the All-Russian Youth Scientific and practical Conference of students, postgraduates and young scientists. 2022; 196-200. EDN NEWMKM. (rus.).

30. Orzhekhovskiy A., Priadko I., Tanasoglo A., Fomenko S. Design of stadium roofs with a given level of reliability. Engineering Structures. 2020; 209:110245. DOI: 10.1016/j.engstruct.2020.110245


Review

For citations:


Mushchanov V.F., Orzhekhovskiy A.N., Mushchanov A.V., Tseplyaev M.N. Reliability of spatial rod metal structures of high level of responsibility. Vestnik MGSU. 2024;19(5):763-777. (In Russ.) https://doi.org/10.22227/1997-0935.2024.5.763-777

Views: 270


Creative Commons License
This work is licensed under a Creative Commons Attribution 4.0 License.


ISSN 1997-0935 (Print)
ISSN 2304-6600 (Online)