Determining static characteristics of corrugated shell elements made from composite materials

Authors

DOI:

https://doi.org/10.15587/1729-4061.2022.269399

Keywords:

corrugated shell membrane, elastic static characteristic, composite materials, mechanical characteristics of reinforced shells

Abstract

This paper considers elastic shell elements. They move under pressure. The type of dependence of displacement on pressure is called the elastic characteristic of the element. The object of this study is shell elements with a complex surface shape, consisting of composite materials of the "metal-metal" type. The composite is a metal shell with reinforcing fiber made of another metal material. The form of reinforcement is different. The task to be solved is to determine the elastic characteristics of the shell elements depending on the geometric parameters, as well as the mechanical values of the shell at its various points and in different directions. To this end, algorithms were built for calculating mechanical quantities depending on the percentage of the fiber and the shell matrix. It was required to derive a system of equations for determining the displacements and internal forces in the element depending on the geometric and mechanical parameters. A numerical calculation of shell elastic elements was performed and a comparison of the results of analytical calculation according to the algorithm developed in this work and experimental data was performed. The match between these results is 99.8–100 %. The characteristics of the shell elements were determined depending on the type of reinforcing fiber and matrix, on the geometric parameters, and the type of reinforcement of the shell. These studies make it possible to design shell elements with specified characteristics and predefined sensitivity.

Author Biographies

Irina Polyakova, International Educational Corporation, Campus "Kazakh Head of Architecture and Civil Engineering Academy"

PhD

Faculty of General Construction

Raikhan Imambayeva, International Educational Corporation, Campus "Kazakh Head of Architecture and Civil Engineering Academy"

PhD

Faculty of General Construction

Bakyt Aubakirova, International Educational Corporation, Campus "Kazakh Head of Architecture and Civil Engineering Academy"

PhD

Faculty of General Construction

Nazym Shogelova, International Educational Corporation, Campus "Kazakh Head of Architecture and Civil Engineering Academy"

Master of Technical Sciences

Faculty of General Construction

Yevgeniya Glyzno, International Educational Corporation, Campus "Kazakh Head of Architecture and Civil Engineering Academy"

Master of Technical Sciences, Assistant Professor

Faculty of General Construction

Aigerim Zhumagulova, International Educational Corporation, Campus "Kazakh Head of Architecture and Civil Engineering Academy"

Master of Technical Sciences

Faculty of General Construction

References

  1. Andreeva, L. E. (1962). Uprugie elementy priborov. Moscow: Mashgiz, 456.
  2. Alfutov, N. A., Zinov'ev, P. A., Popov, B. G. (1984). Raschet mnogosloynyh plastin i obolochek iz kompozitsionnyh materialov. Moscow: Mashinostroenie, 264.
  3. Shimyrbaev, M. K. (1992). Utochnennye metody opredeleniya uprugih postoyannyh odnonapravlenno armirovannogo materiala. Vestnik AN RK.
  4. Kurochka, K. S., Nesterenya, I. L. (2014). Raschet mnogosloynyh osesimmetrichnyh obolochek metodom konechnyh elementov. Informatsionnye tekhnologii i sistemy 2014 (ITS 2014): materialy mezhdunarodnoy nauchnoy konferentsii. Minsk, 214–215. Available at: https://libeldoc.bsuir.by/handle/123456789/2008
  5. Golova, T. A., Andreeva, N. V. (2019). Analysis of methods of calculation of layered plates and shells for the calculation of multilayer structures. The Eurasian Scientific Journal, 5 (11).
  6. Bazhenov, V. A., Solovei, N. A., Krivenko, O. P., Mishchenko, O. A. (2014). Modeling of nonlinear deformation and buckling of elastic inhomogeneities shells. Stroitel'naya mekhanika inzhenernyh konstruktsiy i sooruzheniy, 5, 14–33.
  7. Kairov A. S., Vlasov O. I., Latanskaya L. A. (2017). Free vibrations of constructional non-homogeneous multilayer orthotropic composite cylindrical shells. Visnik Zaporizʹkogo nacionalʹnogo universitetu. Fiziko-matematicni nauki, 2, 57–65.
  8. San’kov, P., Tkach, N., Voziian, K., Lukianenko, V. (2016). Composite building materials and products. International scientific journal, 4 (1), 80–82. Available at: http://nbuv.gov.ua/UJRN/mnj_2016_4(1)__24
  9. Yankovskii, A. P. (2020). The refined model of viscoelastic-plastic deformation of reinforced cylindrical shells. PNRPU Mechanics Bulletin, 1, 138–149. doi: https://doi.org/10.15593/perm.mech/2020.1.11
  10. Bakulin, V. N. (2019). Posloyniy analiz napryazhenno-deformirovannogo sostoyaniya trekhsloynyh obolochek s vyrezami. Izvestiya Rossiyskoy Akademii Nauk. Mekhanika Tverdogo Tela, 2, 111–125. doi: https://doi.org/10.1134/s0572329919020028
  11. Senjanović, I., Čakmak, D., Alujević, N., Ćatipović, I., Vladimir, N., Cho, D.-S. (2019). Pressure and rotation induced tensional forces of toroidal shell and their influence on natural vibrations. Mechanics Research Communications, 96, 1–6. doi: https://doi.org/10.1016/j.mechrescom.2019.02.003
  12. Polyakova, I., Imambayeva, R., Aubakirova, B. (2021). Determining the dynamic characteristics of elastic shell structures. Eastern-European Journal of Enterprise Technologies, 6 (7 (114)), 43–51. doi: https://doi.org/10.15587/1729-4061.2021.245885
  13. Abramczyk, J. (2021). Transformed Shell Structures Determined by Regular Networks as a Complex Material for Roofing. Materials, 14 (13), 3582. doi: https://doi.org/10.3390/ma14133582
  14. Treshchev, A., Lapshina, M., Zavyalova, Y. (2021). Thermomechanical deformation of the orthotropic shell taking into account the deformation anisotropy. E3S Web of Conferences, 274, 03026. doi: https://doi.org/10.1051/e3sconf/202127403026
  15. Myntiuk, V. (2021). Spectral solution to a problem on the axisymmetric nonlinear deformation of a cylindrical membrane shell due to pressure and edges convergence. Eastern-European Journal of Enterprise Technologies, 5 (7 (113)), 6–13. doi: https://doi.org/10.15587/1729-4061.2021.242372
  16. Liu, Y., Zhu, R., Qin, Z., Chu, F. (2022). A comprehensive study on vibration characteristics of corrugated cylindrical shells with arbitrary boundary conditions. Engineering Structures, 269, 114818. doi: https://doi.org/10.1016/j.engstruct.2022.114818
  17. Lai, M., Eugster, S. R., Reccia, E., Spagnuolo, M., Cazzani, A. (2022). Corrugated shells: An algorithm for generating double-curvature geometric surfaces for structural analysis. Thin-Walled Structures, 173, 109019. doi: https://doi.org/10.1016/j.tws.2022.109019
  18. Khurukijwanich, C., Aimmanee, S. (2021). Anisotropic behaviors of helically corrugated cylindrical shells: Homogenized in-plane stiffness. Thin-Walled Structures, 160, 107378. doi: https://doi.org/10.1016/j.tws.2020.107378
  19. Khurukijwanich, C., Aimmanee, S. (2021). Anisotropic behaviors of helically corrugated cylindrical shells: Stress distributions and edge effects. Thin-Walled Structures, 168, 108263. doi: https://doi.org/10.1016/j.tws.2021.108263
  20. Biderman, V. L. (1977). Mekhanika tonkostennyh konstruktsiy. Moscow: Mashinostroenie, 488.
Determining static characteristics of corrugated shell elements made from composite materials

Downloads

Published

2022-12-30

How to Cite

Polyakova, I., Imambayeva, R., Aubakirova, B., Shogelova, N., Glyzno, Y., & Zhumagulova, A. (2022). Determining static characteristics of corrugated shell elements made from composite materials . Eastern-European Journal of Enterprise Technologies, 6(7 (120), 63–76. https://doi.org/10.15587/1729-4061.2022.269399

Issue

Section

Applied mechanics