Derivation of Plate Theory Accounting Asymptotically Correct Shear Deformation

DOI10.1115/1.2788998zbMath0920.73100OpenAlexW2060678469MaRDI QIDQ4398146

Vladislav G. Sutyrin

Publication date: 30 August 1999

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

Full work available at URL: https://doi.org/10.1115/1.2788998

zbMATH Keywords

laminated platesinhomogeneous orthotropic platesone-dimensional through-the-thickness analysisoptimum Reissner-like theorytwo-dimensional plate analysis

Mathematics Subject Classification ID

Plates (74K20) Composite and mixture properties (74E30)

Related Items (15)

A refined asymptotic theory of laminated circular conical shells ⋮ Hybrid energy transformation to generalized Reissner-Mindlin model for laminated composite shells ⋮ A novel, single-layer model for composite plates using local-global approach ⋮ An asymptotically exact first-order shear deformation theory for functionally graded plates ⋮ Homogenization and dimensional reduction of composite plates with in-plane heterogeneity ⋮ New refined models for curved beams in both linear and nonlinear settings ⋮ On the mechanics of composite sandwich plates with three-dimensional stress recovery ⋮ A three-dimensional state space finite element solution for laminated composite cylindrical shells. ⋮ On the Homogenization of Nonlinear Shell ⋮ On the homogenization of a nonlinear shell ⋮ Some specific aspects of linear homogenization shell theory ⋮ Refined modeling of composite plates with in‐plane heterogeneity ⋮ Theories and finite elements for multilayered anisotropic, composite plates and shells. ⋮ Modeling rotorcraft dynamics with finite element multibody procedures. ⋮ Asymptotic generalization of Reissner-Mindlin theory: accurate three-dimensional recovery for composite shells.

This page was built for publication: Derivation of Plate Theory Accounting Asymptotically Correct Shear Deformation