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Some New Generalizations of Critical Point Theorems for Locally Lipschitz Functions
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J. Chen
Published/Copyright:
June 9, 2010
Abstract
In the present paper, some generalized critical points theorems for locally Lipschitz functions are given, and some classical important theorems are improved.
Received: 2007-09-29
Revised: 2008-02-02
Published Online: 2010-06-09
Published in Print: 2008-December
© Heldermann Verlag
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Keywords for this article
Critical point;
Ekeland variational principle;
locally Lipschitz function
Articles in the same Issue
- Functions Preserving Some Types of Series
- On the Lipschitz Continuity of the Solutions of a Class of Elliptic Free Boundary Problems
- Distortion and Convolutional Theorems for Operators of Generalized Fractional Calculus Involving Wright Function
- Some New Generalizations of Critical Point Theorems for Locally Lipschitz Functions
- Stability of Impulsive Hybrid Set-Valued Differential Equations with Delay by Perturbing Lyapunov Functions
- Existence of Pareto Equilibria for Non-Compact Constrained Multi-Criteria Games
- Uniform Algebras in the Cantor and Baire Spaces
- Bounded Controllers for Uncertain Nonlinear Systems
- On a Refinement Type Equation
- Differential Polynomials Generated by Second Order Linear Differential Equations
- Existence Results of l-Point BVP for Higher Order Differential Equations with One-Dimension p-Laplacian
- Erratum to the Paper “Sufficiency and Duality in Control Problems with Generalized Invexity”