Perturbed projection and iterative algorithms for a system of general regularized nonconvex variational inequalities
DOI10.1186/1029-242X-2012-141zbMathNoneOpenAlexW2103104879WikidataQ59289440 ScholiaQ59289440MaRDI QIDQ372189
Publication date: 14 October 2013
Published in: Journal of Inequalities and Applications (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1186/1029-242x-2012-141
convergence analysisvariational inequalitiesprox-regularityfixed point problemnearly uniformly Lipschitzian mapping
Variational and other types of inequalities involving nonlinear operators (general) (47J20) Variational inequalities (49J40) Monotone operators and generalizations (47H05) Complementarity and equilibrium problems and variational inequalities (finite dimensions) (aspects of mathematical programming) (90C33)
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Cites Work
- Iterative methods for solving general quasi-variational inequalities
- Approximation methods for common solutions of generalized equilibrium, systems of nonlinear variational inequalities and fixed point problems
- New perturbed finite step iterative algorithms for a system of extended generalized nonlinear mixed quasi-variational inclusions
- General convergence analysis for two-step projection methods and applications to variational problems
- Three-step methods for nonexpansive mappings and variational inequalities
- Algorithms of common solutions to quasi variational inclusion and fixed point problems
- Systems of generalized nonlinear variational inequalities and its projection methods
- Asymptotic pointwise contractions
- Projection algorithms for solving a system of general variational inequalities
- On p-convex sets and geodesics
- An algorithmic approach to prox-regular variational inequalities
- Ishikawa and Mann iterative process with errors for nonlinear strongly accretive mappings in Banach spaces
- Numerical method for general mixed quasi-variational inequalities
- On systems of generalized nonlinear variational inequalities in Banach spaces
- An explicit projection method for a system of nonlinear variational inequalities with different \((\gamma ,r)\)-cocoercive mappings
- A modified predictor-corrector algorithm for solving nonconvex generalized variational inequality
- Local differentiability of distance functions
- Variational inequalities
- Generalized system for relaxed cocoercive variational inequalities in Hilbert spaces
- Projection methods, algorithms, and a new system of nonlinear variational inequalities