Modeling of the influence of tape inclusion on the stress-strained state of spherical shell with an elliptic hole

  • Vadym Hudramovych
  • Eteri Hart
  • Oleh Marchenko
Keywords: spherical shell, elliptical hole, tape inclusions, internal pressure, stress-strain state, stress concentration coefficient, finite element method

Abstract

Shell structures have been widely used as carrying structures in many branches of industries. These types of structures combine high strength with small weight, therefore, to ensure the save operation of the structures, it is important for evaluation the strength and reliability. In most cases, shells used in real designs and have simple geometric shapes of surfaces (shells of rotation). Complex designs are usually a combination of these shell shapes. Investigation of the influence of local concentrators in view of holes for shells on the stress-strained state of the shells and methods of reducing the stress concentration in thin-walled shells of rotation is an urgent task of mechanics of a deformable solids. In this work a computer simulation of the behavior of a thin-walled spherical shell with an elliptical hole and tape inclusion is made. The finite element analysis of the influence of geometric and mechanical parameters for supporting elements of the hole, modeled by inclusions of material other than its shell material is carried out. We will note importance of such researches for design and optimization of construction for a number of industries, in particular, rocket-space technique.

References

Arzamasov B.N., Solovieva T.V., Gerasimov S.A. Handbook of structural materials. Moscow: Publishing house of N.E. Bauman MSTU, 2005. 640 p. (in Russian).

Balabukh L.I., Alfutov N.A., Usyukin V.I. Structural mechanics of rockets. Moscow: Higher school, 1984. 392 p. (in Russian).

Guz A.N., Chernyshenko I.S. et al. Methods for calculating shells. In 5 vol. V. 1. Theory of shells weakened by holes. Kiev: Nauk. dumka, 1980. 636 p. (in Russian).

Savin G.N. Stress distribution around holes. Kiev: Naukova dumka, 1968. 888 p. (in Russian).

Published
2020-03-24
Section
Статті