Geometrical nonlinear analysis of shells

DOI10.1016/0045-7825(78)90091-9zbMath0379.73083OpenAlexW2001542515MaRDI QIDQ1247232

H. Parisch

Publication date: 1978

Published in: Computer Methods in Applied Mechanics and Engineering (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/0045-7825(78)90091-9

Mathematics Subject Classification ID

Shells (74K25) Membranes (74K15) Dynamical problems in solid mechanics (74H99)

Related Items (13)

Discrete-Mindlin finite element for nonlinear geometrical analysis of shell structures ⋮ Geometrically nonlinear analysis of shell structures using a flat triangular shell finite element ⋮ Application of natural approach to nonlinear analysis of sandwich and composite plates and shells ⋮ A finite element model of shape memory polymer composite beams for space applications ⋮ Nonlinear finite element analysis of shells. I. Three-dimensional shells ⋮ Incremental analysis of axisymmetric shallow shells with varying strain- displacement equations ⋮ Large displacements of shells including material nonlinearities ⋮ Large deflection and post-buckling analysis of shell structures ⋮ Smoothed finite element method implemented in a resultant eight-node solid-shell element for geometrical linear analysis ⋮ Geometrical nonlinear analysis of shells ⋮ On the mixed formulation of a 9-node Lagrange shell element ⋮ Nonlinear finite element shell formulation accounting for large membrane strains ⋮ Instability analysis of thin plates and arbitrary shells using a faceted shell element with loof nodes

Cites Work

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• A critical survey of the 9-node degenerated shell element with special emphasis on thin shell application and reduced integration
• Incremental variational principles and finite element models for nonlinear problems
• Geometrical nonlinear analysis of shells
• Large displacement analysis of viscoelastic shells of revolution
• Matrix displacement analysis of shells and plates including transverse shear strain effects
• A continuum‐based shell theory for non‐linear applications
• A simple triangular facet shell element with applications to linear and non-linear equilibrium and elastic stability problems

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