Numerical solution of nonlinear two-dimensional problems on the nonaxisymmetric deformation of layered shells of revolution of variable stiffness

DOI10.1007/BF00889450zbMath0572.73091MaRDI QIDQ3690377

G. P. Golub, V. S. Demyanchuk, N. N. Kryukov, Yaroslav M. Grigorenko

Publication date: 1984

Published in: Soviet Applied Mechanics (Search for Journal in Brave)

zbMATH Keywords

Kirchhoff-Love hypothesisdiscrete orthogonalizationmethod of straight linesgeneralized Hooke's lawnonaxisymmetric deformationarbitrary number of nonuniform orthotropic and isotropic layersassumed existence of a sufficiently smooth solutionDuhamel-Niemann hypothesisflexible layered shells of revolutionreduced dimension of initial boundary value problem by unitysequence of linear boundary value problemthickness of the layers varies in two directionsunidimensional nonlinear two-point boundary value problemwithout slip or separation

Mathematics Subject Classification ID

Membranes (74K15) Numerical and other methods in solid mechanics (74S99)

Cites Work

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• Nonaxisymmetric deformation of thick circular plates of variable stiffness

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