The Non-Linear Boundary Value Problem of the Buckled Plate

DOI10.2307/2371625zbMath0026.16301OpenAlexW2312470754WikidataQ113708784 ScholiaQ113708784MaRDI QIDQ5780932

J. J. Stoker, Kurt Otto Friedrichs

Publication date: 1941

Published in: American Journal of Mathematics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.2307/2371625

zbMATH Keywords

Mechanics of solids, acoustics

Related Items

Coercive singular perturbations II: reduction to regular perturbations and applications, Postbuckling response and ultimate strength of a compressed rectangular elastic plate using a 3-D Cosserat brick element, On shells of revolution with the Love-Kirchhoff hypotheses, Asymptotic phenomena in mathematical physics, The influence of elasticity on analysis: Modern developments, A mixed finite element method for the solutions of the von Kármán equations, Bifurcation for non-differentiable operators with an application to elasticity, A nonlinear eigenvalue problem for rotating rods, Buckling of the Nonuniformly Compressed Plate with Dislocations and Disclinations, An existence theorem for the von Kármán equations, Influence of membrane stresses on postbuckling of rectangular plates using a nonlinear elastic 3-D cosserat brick element, A nonlinear boundary layer for shells of revolution, Existence and nonuniqueness of rectangular solutions of the Benard problem, Nonlinear Sturm-Liouville problems, Einfluß einer kleinen Biegesteifigkeit auf die Querschwingungen einer eingespannten rechteckigen Membran. (Influence of a small bending stiffnes on the lateral vibration of a stretched rectangular membrane.), Existence and nonuniqueness of axisymmetric equilibrium states of nonlinarly elastic shells, On von Karman’s equations and the buckling of a thin elastic plate