Article
Open Access
On Von Kármán Equations and the Buckling of a Thin Circular Elastic Plate
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Joanna Janczewska
Published/Copyright:
March 10, 2016
Published Online: 2016-03-10
Published in Print: 2015-08-01
© 2016 by Advanced Nonlinear Studies, Inc.
Articles in the same Issue
- A Linking/S1-equivariant Variational Argument in the Space of Dual Legendrian Curves and the Proof of the Weinstein Conjecture on S3 ”in the Large”
- Borderline Variational Problems Involving Fractional Laplacians and Critical Singularities
- Dynamics of a Class of Advective-diffusive Equations in Ecology
- Symmetry of Entire Solutions to the Allen-Cahn Equation
- On Von Kármán Equations and the Buckling of a Thin Circular Elastic Plate
- Extremal, Nodal and Stable Solutions for Nonlinear Elliptic Equations
- Infinitely Many Spiky Solutions for a Hénon Type Biharmonic Equation with Critical Growth
- Solitary Waves for a Class of Quasilinear Schrödinger Equations Involving Vanishing Potentials
- Nonlinear Parametric Robin Problems with Combined Nonlinearities
Keywords for this article
bifurcation;
von Kármán equations;
elastic plate;
nonlinear Fredholm operator;
variational gradient;
variational approach;
group action
Creative Commons
BY-NC-ND 4.0
Articles in the same Issue
- A Linking/S1-equivariant Variational Argument in the Space of Dual Legendrian Curves and the Proof of the Weinstein Conjecture on S3 ”in the Large”
- Borderline Variational Problems Involving Fractional Laplacians and Critical Singularities
- Dynamics of a Class of Advective-diffusive Equations in Ecology
- Symmetry of Entire Solutions to the Allen-Cahn Equation
- On Von Kármán Equations and the Buckling of a Thin Circular Elastic Plate
- Extremal, Nodal and Stable Solutions for Nonlinear Elliptic Equations
- Infinitely Many Spiky Solutions for a Hénon Type Biharmonic Equation with Critical Growth
- Solitary Waves for a Class of Quasilinear Schrödinger Equations Involving Vanishing Potentials
- Nonlinear Parametric Robin Problems with Combined Nonlinearities
