Reut A. The axisymmetrical mixed elasticity problems for a truncated finite cone

Українська версія

Thesis for the degree of Candidate of Sciences (CSc)

State registration number

0416U000627

Applicant for

Specialization

  • 01.02.04 - Механіка деформівного твердого тіла

19-02-2016

Specialized Academic Board

К 41.051.05

Essay

The aim of the dissertation is the working up of the new methodic that allow to get the exact solutions of the axisymmetrical problems of elasticity for the truncated finite cone.The application of Popov's transformation to the Lame's equation and boundary conditions leads to the onedimensional boundary problem in the transformation's domain. The analytical exact solution of the problem is constructed with the help of the matrix differential apparatus. The cone's stress field was investigated with the aim to establish the conditions and the zones of the positive normal stresses.

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