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[PDF] Top 20 Self adaptive iterative method for solving boundedly Lipschitz continuous and strongly monotone variational inequalities

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Self adaptive iterative method for solving boundedly Lipschitz continuous and strongly monotone variational inequalities

Self adaptive iterative method for solving boundedly Lipschitz continuous and strongly monotone variational inequalities

... and Lipschitz constant on any bounded subset of the fea- sible set, but also having a fast convergence rate because the parameter self-adaptive se- lection process only adds a small amount of ... See full document

12

Hybrid Steepest-Descent Methods for Solving Variational Inequalities Governed by Boundedly Lipschitzian and Strongly Monotone Operators

Hybrid Steepest-Descent Methods for Solving Variational Inequalities Governed by Boundedly Lipschitzian and Strongly Monotone Operators

... a boundedly Lipschitzian and strongly monotone operator as in 8, but C is the set of fixed points of a strict pseudo-contraction T : H → H, or the set of common fixed points of finite strict ... See full document

16

Iterative methods for solving a class of monotone variational inequality problems with applications

Iterative methods for solving a class of monotone variational inequality problems with applications

... regularization method for seeking a solution to a class of monotone variational inequalities in a real Hilbert space, where the regularizer is a hemicontinuous and strongly ... See full document

17

A New Iterative Method for Solving General Mixed Variational Inequalities

A New Iterative Method for Solving General Mixed Variational Inequalities

... of variational inequalities. In re- cent years, classical variational inequality and complementarity problems have been extended and generalized to study a wide range of problems arising in ... See full document

8

Regularization and Iterative Methods for Monotone Variational Inequalities

Regularization and Iterative Methods for Monotone Variational Inequalities

... be Lipschitz continuous or strongly monotone, then the result of the above theorem is false in ...is Lipschitz continuous, but do not assume strong monotonicity of ... See full document

11

Self adaptive subgradient extragradient method with inertial modification for solving monotone variational inequality problems and quasi nonexpansive fixed point problems

Self adaptive subgradient extragradient method with inertial modification for solving monotone variational inequality problems and quasi nonexpansive fixed point problems

... new iterative algorithm with self-adaptive method for solving monotone variational inequality problems and quasi-nonexpansive fixed point problems in a Hilbert ... See full document

19

On the weak convergence for solving semistrictly quasi monotone variational inequality problems

On the weak convergence for solving semistrictly quasi monotone variational inequality problems

... of variational inequalities serves as a powerful mathematical tool, which unifies important concepts in applied mathematics like systems of nonlinear equations, optimality conditions for optimization ... See full document

11

Generalized extragradient iterative method for systems of variational inequalities

Generalized extragradient iterative method for systems of variational inequalities

... the variational inequalities are equivalent to the fixed-point problems, the origin of which can be traced back to Lions and Stampacchia ...successive iterative method for solving ... See full document

19

On Two Iterative Methods for Mixed Monotone Variational Inequalities

On Two Iterative Methods for Mixed Monotone Variational Inequalities

... Iterative methods play an important role in solving variational inequalities. For example, if T is a single-valued, strongly monotone i.e., Tx − Ty, x − y ≥ τx − y 2 for all x, y ... See full document

10

An existence uniqueness theorem and alternating contraction projection methods for inverse variational inequalities

An existence uniqueness theorem and alternating contraction projection methods for inverse variational inequalities

... is Lipschitz continuous and strongly monotone, which essentially improves the relevant result in (Luo and Yang in ...an iterative algorithm, named the alternating contraction projection ... See full document

19

A modified subgradient extragradient method for solving monotone variational inequalities

A modified subgradient extragradient method for solving monotone variational inequalities

... extragradient method is proposed for solving Lipschitz-continuous and monotone variational inequalities defined on a level set of a convex ...Our iterative process ... See full document

14

Generalized Bi Quasivariational Inequalities for Quasi Pseudomonotone Type II Operators on Noncompact Sets

Generalized Bi Quasivariational Inequalities for Quasi Pseudomonotone Type II Operators on Noncompact Sets

... bi-quasivariational inequalities GBQVI for quasi-pseudomonotone type II and strongly quasi-pseudomonotone type II operators defined on noncompact sets in locally convex Hausdorff topological vector ...and ... See full document

17

A Hybrid Method for Monotone Variational Inequalities Involving Pseudocontractions

A Hybrid Method for Monotone Variational Inequalities Involving Pseudocontractions

... use strongly pseudocontraction to regularize the following ill-posed monotone variational inequality: finding a point x ∗ with the property x ∗ ∈ FixT such that I − Sx ∗ , x − x ∗ ≥ 0, x ∈ FixT where ... See full document

8

2. New Implicit  Method  for General Nonconvex  Variational Inequalities

2. New Implicit Method for General Nonconvex Variational Inequalities

... implicit method is equivalent to the modified extra- gradient ...extragradient method and the implicit method to show that the convergence of the implicit projection method only requires only ... See full document

8

The hybrid steepest descent method for solving variational inequality over triple hierarchical problems

The hybrid steepest descent method for solving variational inequality over triple hierarchical problems

... An explicit algorithm is introduced to solve the monotone variational inequality over a triple hierarchical problem. The strong convergence for the proposed algorithm to the solution is guaranteed under ... See full document

17

Variant extragradient-type method for monotone variational inequalities

Variant extragradient-type method for monotone variational inequalities

... Let H be a real Hilbert space with the inner product ·, · and its induced norm · . Let C be a nonempty, closed and convex subset of H and let A: C → H be a nonlinear operator. The variational inequality problem ... See full document

15

An iterative method for split hierarchical monotone variational inclusions

An iterative method for split hierarchical monotone variational inclusions

... split variational inequality problem defined over the solution set of monotone variational inclusion problem, the split variational inequality problem defined over the solution set of ... See full document

10

A projection descent method for solving variational inequalities

A projection descent method for solving variational inequalities

... This method overcomes the difficulties arising in the project gradient method by performing an additional forward step and a projection at each iter- ation according to double ...extragradient method ... See full document

14

A General Iterative Approach to Variational Inequality Problems and Optimization Problems

A General Iterative Approach to Variational Inequality Problems and Optimization Problems

... α-inverse-strongly monotone mapping of C into H and S a nonexpansive mapping of C into itself such that FS ∩ VIC, A / ...a strongly positive bounded linear operator on C with constant γ ∈ 0, 1 and f ... See full document

20

Iterative methods for finding the minimum norm solution of the standard monotone variational inequality problems with applications in Hilbert spaces

Iterative methods for finding the minimum norm solution of the standard monotone variational inequality problems with applications in Hilbert spaces

... k-Lipschitz continuous pseudocontractive mapping, A is a (k + )-Lipschitz continuous monotone ...the iterative sequence { x n } generated by (.) converges strongly to x ... See full document

15

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