EFFECT OF AN UNSTABLE WAVE ON A SPHERICAL BODY IN A VISCOELASTIC MEDIUM
Main Article Content
Abstract
In this article, the problems of interaction of non-stationary waves with deformable bodies are investigated. Under the influence of such waves, which are of practical importance in the fields of construction and mechanical engineering, it is important to determine the stress-strain state of structural elements. The work analyzes the unsteady dynamic motion of spherical bodies located in a viscoelastic medium. Based on Cauchy's finite sum method, relationships expressing displacements and stresses over time were derived. Under conditions of short-term wave loading, the maximum values of stresses and deformations were determined.
Downloads
Article Details
Section

This work is licensed under a Creative Commons Attribution 4.0 International License.
Authors retain the copyright of their manuscripts, and all Open Access articles are disseminated under the terms of the Creative Commons Attribution License 4.0 (CC-BY), which licenses unrestricted use, distribution, and reproduction in any medium, provided that the original work is appropriately cited. The use of general descriptive names, trade names, trademarks, and so forth in this publication, even if not specifically identified, does not imply that these names are not protected by the relevant laws and regulations.
How to Cite
References
1. Gorshkov A.G. Non-stationary interaction of plates and shells with solid media// Ed. RAN. Preschool Education. - 1981. - No 4. - Pp. 177-189.
2. Avliyakulov N.N., Safarov I.I. Modern problems of statics and dynamics of underground pipelines.-Tashkent, 2007.-306 p.
3. Bozorov M.B., Safarov I.I., Shokin Yu.I. Numerical modeling of oscillations of dissipatively homogeneous and non-homogeneous mechanical systems. SO RAN, Novosibirsk, 1966.- 188p.
4. Safarov I.I. Oscillations and waves in dissipative-inhomogeneous media and structures. Tashkent, Fan, 1992.- 250p.
5. Safarov I.I., Kayumov S.S. Distribution and diffraction of waves in dissipatively inhomogeneous cylindrical deformable mechanical systems. Tashkent: FAN, 2002.