An application of Ekeland's theorem to minimax problems
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Publication:3955972
DOI10.1016/0362-546X(82)90087-6zbMath0493.49014MaRDI QIDQ3955972
Publication date: 1982
Published in: Nonlinear Analysis: Theory, Methods & Applications (Search for Journal in Brave)
Existence of solutions for minimax problems (49J35) Methods involving semicontinuity and convergence; relaxation (49J45) Existence theories for problems in abstract spaces (49J27)
Related Items (13)
Uniform convexity, uniform monotonicity and \((\phi,c)\)-subdifferentiability with application to nonlinear PDE ⋮ Minimax theorems without linear structure ⋮ Ekeland-Type Variational Principles and Equilibrium Problems ⋮ Ekeland's variational principle, minimax theorems and existence of nonconvex equilibria in complete metric spaces ⋮ The hypertangent cone ⋮ Sub differential Monotonicity as Characterization of Convex Functions ⋮ Variational principles for supinf problems with constraints ⋮ Systems of equilibrium problems with applications to new variants of Ekeland's variational principle, fixed point theorems and parametric optimization problems ⋮ Characterization of Lower Semicontinuous Convex Functions ⋮ Mean Value Property and Subdifferential Criteria for Lower Semicontinuous Functions ⋮ Ekeland-type variational principle with applications to nonconvex minimization and equilibrium problems ⋮ Perturbations of supinf problems with constraints ⋮ Penalty functions in ε-programming and ε-minimax problems
Cites Work
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- Mathematical methods of game and economic theory
- Directionally Lipschitzian Functions and Subdifferential Calculus
- Minimax Theorems and Conjugate Saddle-Functions.
- On the Subdifferentiability of Convex Functions
- Normal solvability for nonlinear mappings into Banach spaces
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