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[PDF] Top 20 Implicit eigenvalue problems for maximal monotone operators

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Implicit eigenvalue problems for maximal monotone operators

Implicit eigenvalue problems for maximal monotone operators

... compact operators. More generally, implicit eigenvalue problems were considered in [, ], where the single-valued and compact case was dealt with in ...the implicit eigenvalue ... See full document

15

Strong and Weak Convergence Theorems for Common Solutions of Generalized Equilibrium Problems and Zeros of Maximal Monotone Operators

Strong and Weak Convergence Theorems for Common Solutions of Generalized Equilibrium Problems and Zeros of Maximal Monotone Operators

... projection operators in Banach spaces: properties and applications,” in Theory and Applications of Nonlinear Operators of Accretive and Monotone Type, ... See full document

33

Hybrid Proximal-Type Algorithms for Generalized Equilibrium Problems, Maximal Monotone Operators, and Relatively Nonexpansive Mappings

Hybrid Proximal-Type Algorithms for Generalized Equilibrium Problems, Maximal Monotone Operators, and Relatively Nonexpansive Mappings

... a maximal monotone operator with domain DT C, S : C → C be a relatively nonexpansive mapping, A : C → E ∗ be an α-inverse-strongly monotone mapping and f : C× C → R be a bifunction satisfying ... See full document

23

Hybrid Proximal Point Methods for Zeros of Maximal Monotone Operators, Variational Inequalities and Mixed Equilibrium Problems

Hybrid Proximal Point Methods for Zeros of Maximal Monotone Operators, Variational Inequalities and Mixed Equilibrium Problems

... 18 S. Saewan, P. Kumam, and K. Wattanawitoon, “Convergence theorem based on a new hybrid projection method for finding a common solution of generalized equilibrium and variational inequality problems in Banach ... See full document

32

Modified Proximal point algorithms for finding a zero point of maximal monotone operators, generalized mixed equilibrium problems and variational inequalities

Modified Proximal point algorithms for finding a zero point of maximal monotone operators, generalized mixed equilibrium problems and variational inequalities

... Lemma 2.15 . (Zhang [24]) Let C be a closed convex subset of a smooth, strictly con- vex and reflexive Banach space E. Let B: C ® E* be a continuous and monotone map- ping, : C ® ℝ is convex and lower ... See full document

21

Existence and Multiplicity Results for Second Order Nonlinear Differential Equations with Multivalued Boundary Conditions

Existence and Multiplicity Results for Second Order Nonlinear Differential Equations with Multivalued Boundary Conditions

... value problems. The method allows to generate monotone iterative techniques which provide constructive methods (amenable numerical treatment), to obtain ...by maximal monotone ... See full document

29

A new iteration process for equilibrium, variational inequality, fixed point problems, and zeros of maximal monotone operators in a Banach space

A new iteration process for equilibrium, variational inequality, fixed point problems, and zeros of maximal monotone operators in a Banach space

... and monotone operator of C into E * and let B ⊂ E × E * be a maximal monotone operator satisfying D(B) ⊂ C and J r n = (J + r n B) – J for all r n > ... See full document

18

Parametric generalized mixed multi-valued implicit quasi-variational inclusion problems

Parametric generalized mixed multi-valued implicit quasi-variational inclusion problems

... of maximal monotone mappings and the property of a fixed-point set of multi-valued contractive mapping, we study the behavior and sensitivity analysis of a solution set for a parametric generalized mixed ... See full document

16

Iterative Schemes for Generalized Equilibrium Problem and Two Maximal Monotone Operators

Iterative Schemes for Generalized Equilibrium Problem and Two Maximal Monotone Operators

... optimization problems, variational inequalities, minimax problems, the Nash equilibrium problem in noncooperative games, and others; see, for example, 13, ... See full document

34

Composite iterative schemes for maximal monotone operators in reflexive Banach spaces

Composite iterative schemes for maximal monotone operators in reflexive Banach spaces

... technique, introduced by Takahashi et al. [12], we then prove that a sequence gener- ated by the proposed algorithm converges strongly to an element in N i=1 A − i 1 (0 ∗ ) under some appropriate control conditions. ... See full document

10

Convergence of a proximal point algorithm for maximal monotone operators in Hilbert spaces

Convergence of a proximal point algorithm for maximal monotone operators in Hilbert spaces

... of maximal monotone operators has emerged as an effective and powerful tool for studying many real world problems arising in various branches of social, physi- cal, engineering, pure and ... See full document

10

An Extragradient Method and Proximal Point Algorithm for Inverse Strongly Monotone Operators and Maximal Monotone Operators in Banach Spaces

An Extragradient Method and Proximal Point Algorithm for Inverse Strongly Monotone Operators and Maximal Monotone Operators in Banach Spaces

... minimization problems and variational inequalities. When T is maximal monotone, a well-known method for solving the equation 0 ∈ Tv in Hilbert space H is the proximal point algorithm see 1: x 1 x ∈ H ... See full document

16

Strong Convergence Theorem by Monotone Hybrid Algorithm for Equilibrium Problems, Hemirelatively Nonexpansive Mappings, and Maximal Monotone Operators

Strong Convergence Theorem by Monotone Hybrid Algorithm for Equilibrium Problems, Hemirelatively Nonexpansive Mappings, and Maximal Monotone Operators

... of maximal monotone operators and the set of solutions of an equilibrium problem in a Banach space by using the monotone hybrid ...of maximal monotone operators in a ... See full document

12

Some eigenvalue results for perturbations of maximal monotone operators

Some eigenvalue results for perturbations of maximal monotone operators

... nonlinear eigenvalue problem for maximal monotone operators under a normalization ...of operators, and a regularization method by the duality operator is ... See full document

15

On multivalued nonlinear variational inclusion problems with accretive mappings in Banach spaces

On multivalued nonlinear variational inclusion problems with accretive mappings in Banach spaces

... some problems arising in economics, me- chanics, and engineering science, Ding [1], Huang and Fang [10], Fang and Huang [3], Verma [14, 15], Fang and Huang [4, 5], Huang and Fang [9], Fang et ...η-subdifferential ... See full document

12

Monotone type operators in nonreflexive Banach spaces

Monotone type operators in nonreflexive Banach spaces

... Monotone operators in reflexive Banach spaces has many applications in nonlinear partial differential equations, nonlinear semi-group theory, variational inequality and so on (see ...for monotone ... See full document

14

Approximating common fixed points of averaged self-mappings with applications to the split feasibility problem and maximal monotone operators in Hilbert spaces

Approximating common fixed points of averaged self-mappings with applications to the split feasibility problem and maximal monotone operators in Hilbert spaces

... of maximal monotone operators, the minimization problem and the equilibrium problem, and to show that the unique min- imum norm solution can be obtained through our algorithm for each of the ... See full document

20

Eigenvalues of quasibounded maximal monotone operators

Eigenvalues of quasibounded maximal monotone operators

... quasibounded maximal monotone operators, recently developed by Kartsatos and ...an eigenvalue for the pair (T, C), T and C are positively homogeneous, and C satisfies the condition (S + ) L ... See full document

17

A new iterative scheme for equilibrium problems, fixed point problems for nonexpansive mappings and maximal monotone operators

A new iterative scheme for equilibrium problems, fixed point problems for nonexpansive mappings and maximal monotone operators

... where A is an operator from E into E*, such that v Î E is called a zero point of A, i. e., A -1 0 = {v Î E : Av = 0}. Such a problem contains numerous problems in economics, optimization and physics. Many authors ... See full document

12

Convergence theorems for finding zero points of maximal monotone operators and equilibrium problems in Banach spaces

Convergence theorems for finding zero points of maximal monotone operators and equilibrium problems in Banach spaces

... α-inverse-strongly monotone operators and the set of common solutions of a system of generalized mixed equilibrium problems in a -uniformly convex real Banach space which is also uniformly ... See full document

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