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[PDF] Top 20 Generalized Ekeland’s variational principle with applications

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Generalized Ekeland’s variational principle with applications

Generalized Ekeland’s variational principle with applications

... our variational principles with Caristi–Kirk type fixed point theorem for multi-valued maps, Takahashi’s minimization theorem, and some other related ...As applications of our results, we derive existence ... See full document

13

Critical Point Theorems and Ekeland Type Variational Principle with Applications

Critical Point Theorems and Ekeland Type Variational Principle with Applications

... spaces with a Q-function which generalizes the notions of τ -function 17 and a w-distance 8. They proved some equivalences of EEVP with a fixed point theorem of Caristi-Kirk type for multivalued maps 12, Takahashi’s ... See full document

21

Auxiliary Principle for Generalized Strongly Nonlinear Mixed Variational Like Inequalities

Auxiliary Principle for Generalized Strongly Nonlinear Mixed Variational Like Inequalities

... In this paper, let R −∞, ∞, let H be a real Hilbert space endowed with an inner product ·, · and norm · , respectively, let K be a nonempty closed convex subset of H. Let N : H × H → H, η : K × K → H, and let T, A : K → ... See full document

16

Variational principles for self-adjoint operator functions arising from second order systems

Variational principles for self-adjoint operator functions arising from second order systems

... a variational principle for eigenvalues of a quadratic ma- trix polynomial, which was generalized in various directions to more general operator functions; see, ...a variational ... See full document

34

A generalization of Ekeland’s variational principle by using the τ distance with its applications

A generalization of Ekeland’s variational principle by using the τ distance with its applications

... Let X be a given set and f : X × X → R be a given function. An equilibrium problem is finding x ∈ X such that f (x, y) ≥ , for all y ∈ X. We may abbreviate this problem with EP from now on. In this section, we intend to ... See full document

7

Generalized partially relaxed pseudomonotone variational inequalities and general auxiliary problem principle

Generalized partially relaxed pseudomonotone variational inequalities and general auxiliary problem principle

... problem principle in finite- as well as in infinite-dimensional Hilbert space settings, on the approximation-solvability of var- ious classes of variational inequalities and complementarity problems, ... See full document

12

Auxiliary principle for generalized nonlinear variational like
inequalities

Auxiliary principle for generalized nonlinear variational like inequalities

... u ∈ K and u is a solution of the generalized nonlinear variational-like inequality (2.2). Proof. It follows from the proof of Theorem 3.1 that there exists a mapping G : K → K satisfying G(u) = w, where w ... See full document

11

Pseudo-metric space and fixed point theorem

Pseudo-metric space and fixed point theorem

... Brezis-Browder principle, we give generalized Caristi’s fixed point theorems for set-valued maps and de- rive some ...an Ekeland-type variational principle in more applied general ... See full document

18

New Oscillation Results for Forced Second Order Differential Equations with Mixed Nonlinearities

New Oscillation Results for Forced Second Order Differential Equations with Mixed Nonlinearities

... Motivated by the above theorems we propose some new oscillation results by employing the generalized variational principle and Riccati technique for Equation (1). Our results extend and generalize ... See full document

7

Generalized Monotonicities and Its Applications to the System of General Variational Inequalities

Generalized Monotonicities and Its Applications to the System of General Variational Inequalities

... J. S. Pang, Engineering and economic applications of complementarity problems, SIAM ...A Variational Inequality Approach, Kluwer Academic Publishers, Dordrecht-Boston-London, ...J. S. Pang, ... See full document

6

Variational Principle in an Expanding Universe

Variational Principle in an Expanding Universe

... the generalized law of Hubble (expansion and acceleration) is drawn in a universe to mass-space increasing (ordinary massive fields and dark massive fields), where the splitting of the IQuO happens in everybody ... See full document

44

Auxiliary principle and iterative algorithm for a system of generalized set valued strongly nonlinear mixed implicit quasi variational like inequalities

Auxiliary principle and iterative algorithm for a system of generalized set valued strongly nonlinear mixed implicit quasi variational like inequalities

... auxiliary principle technique to study the generalized set- valued strongly nonlinear mixed implicit quasi-variational-like inequalities problem ...auxiliary variational inequalities ... See full document

14

Dislocated metric and fixed point theorems

Dislocated metric and fixed point theorems

... Keywords: dislocated metric; dislocated strong quasi-metric; partial metric; fixed point; generalized contraction; cyclic mapping; variational principle.. 1 Introduction.[r] ... See full document

14

Generalized Invexity of Higher Order and Its Applications in Variational Problems

Generalized Invexity of Higher Order and Its Applications in Variational Problems

... An example was presented to establish that the class of ρ-invex functionals of order m is more general than the class of ρ-invex functionals. Sufficient optimality conditions were established for the variational ... See full document

11

Auxiliary Principle and Iterative Algorithm for a Generalized Nonlinear Mixed Quasi variational like Inequality

Auxiliary Principle and Iterative Algorithm for a Generalized Nonlinear Mixed Quasi variational like Inequality

... Auriliary principle and iterative algorithms for generalized set-valued strongly nonlinear mixed variational-like ...Auxiliary principle technique for generalized set-valued nonlinear ... See full document

7

Vectorial Form of Ekeland-Type Variational Principle in Locally Convex Spaces and Its Applications

Vectorial Form of Ekeland-Type Variational Principle in Locally Convex Spaces and Its Applications

... Recently, Qiu 18 obtained some versions of Ekeland’s variational principle in locally convex spaces, which only need to assume local completeness of some related sets. Motivated by this paper we obtain some ... See full document

15

Some fixed point theorems for contractive multi-valued mappings induced by generalized distance in metric spaces

Some fixed point theorems for contractive multi-valued mappings induced by generalized distance in metric spaces

... In 1996, Kada et al. [4] introduced the concept of w-distance on a metric space (X, d). By using such a w-distance concept, they improved some important theorems such as Caristi’s fixed point theorem, Ekeland’s ... See full document

10

Maximality Principle and General Results of Ekeland and Caristi Types without Lower Semicontinuity Assumptions in Cone Uniform Spaces with Generalized Pseudodistances

Maximality Principle and General Results of Ekeland and Caristi Types without Lower Semicontinuity Assumptions in Cone Uniform Spaces with Generalized Pseudodistances

... of generalized pseudodis- tances are introduced see Section 2, a partial quasiordering is defined and the general maximality principle is formulated and proved see Section ...As applications, in cone ... See full document

35

Daneš theorem in complete random normed modules

Daneš theorem in complete random normed modules

... Based on the recent work of random metric theory, namely the Ekeland variational principle on a complete random metric space, this paper studies the Daneš theorem in a complete random normed module. ... See full document

6

Generalizations of the strong Ekeland variational principle with a generalized distance in complete metric spaces

Generalizations of the strong Ekeland variational principle with a generalized distance in complete metric spaces

... strong Ekeland variational principle for τ ...more generalized concept than τ -distance, which is called u-distance, and proved a new minimization and a new fixed point theorem by using ... See full document

9

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