The Stability Of An Infinite Plate With Interference-fit Disk
Price
Free (open access)
Transaction
Volume
6
Pages
8
Published
1994
Size
434 kb
Paper DOI
10.2495/LD940571
Copyright
WIT Press
Author(s)
A. Sporykhin & N. Chikanova
Abstract
The stability of an infinite plate with interference-fit disk A. Sporykhin, N. Chikanova Department of Theoretical and Applied Mechanics, Voronezh State University, 394693, Voronezh, Russia ABSTRACT Linear boundary value problem of an infinite hardening elasto-visco- plastics-plate with an annular inclusion is solved by the method involving Furrier series and finite difference. The local loss of stability is investigated from a point of view of three-dimensional linearized theory of stability. INTRODUCTION Different aspects of nonelastic stability theory of structures elements have lately become a classical problem. In the paper the numerical treatment of the stability problem of an infinite plate with an annular inclusion is discussed. Analogous problem was studied by Sedaeva [4] who published the solution for the elastic plate with centric circular inclusion by using applied theory of plates. The problem of loss of stability was reduced to
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