Pages that link to "Item:Q1634353"
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The following pages link to Ekeland's variational principle and minimization Takahashi's theorem in generalized metric spaces (Q1634353):
Displaying 18 items.
- A vectorial Ekeland's variational principle with a \(w\)-distance and its equivalent theorems (Q376867) (← links)
- Variational principles, minimization theorems, and fixed-point theorems on generalized metric spaces (Q597212) (← links)
- Ekeland's variational principle, minimax theorems and existence of nonconvex equilibria in complete metric spaces (Q852742) (← links)
- Some equivalent formulations of the generalized Ekeland's variational principle and their applications (Q880293) (← links)
- Some generalizations of Ekeland-type variational principle with applications to equilibrium problems and fixed point theory (Q928581) (← links)
- Equivalent extensions to Caristi-Kirk's fixed point theorem, Ekeland's variational principle, and Takahashi's minimization theorem (Q963636) (← links)
- On Ekeland's variational principle and a minimax theorem (Q1353828) (← links)
- A minimization theorem in quasi-metric spaces and its applications (Q1612907) (← links)
- Ekeland variational principles in 2-local branciari metric spaces (Q1982235) (← links)
- Generalized Ekeland's variational principle with applications (Q2068021) (← links)
- Remarks on some variants of minimal point theorem and Ekeland variational principle with applications (Q2162672) (← links)
- Takahashi's minimization theorem and some related results in quasi-metric spaces (Q2631775) (← links)
- Generalizations of the strong Ekeland variational principle with a generalized distance in complete metric spaces (Q2636688) (← links)
- (Q3005311) (← links)
- (Q5064462) (← links)
- An induction theorem and Ekeland's variational principle in partial metric spaces with applications (Q5131815) (← links)
- On I. Meghea and C. S. Stamin review article ``Remarks on some variants of minimal point theorem and Ekeland variational principle with applications'' (Q6060844) (← links)
- A variational principle, fixed points and coupled fixed points on \(\mathbb{P}\) sets (Q6607041) (← links)
