
This paper is concerned with the study of a class of variational inequalities with multivalued -pseudomonotone mappings in reflexive Banach spaces by using the -antiresolvent technique. An application to the multivalued nonlinear -complementarity problem is also presented. The results coincide with the corresponding results announced by many others for the gradient state.
Artificial intelligence, Class (philosophy), Complementarity (molecular biology), \(D_J\)-antiresolvent technique, Mathematical analysis, Quantum mechanics, Engineering, Sociology, QA1-939, Nonexpansive Mappings, FOS: Mathematics, Genetics, reflexive Banach spaces, Monotone operators and generalizations, Biology, Civil and Structural Engineering, Variational inequality, Banach space, Reflexivity, Physics, Topology Optimization in Structural Engineering, Pure mathematics, Iterative Algorithms for Nonlinear Operators and Optimization, Variational inequalities, multivalued \(D_J\)-pseudomonotone mappings, Computational Contact Mechanics and Variational Inequalities, Social science, Computer science, FOS: Sociology, Computational Theory and Mathematics, FOS: Biological sciences, Computer Science, Physical Sciences, Nonlinear system, variational inequalities, Mathematics, Set-valued and variational analysis
Artificial intelligence, Class (philosophy), Complementarity (molecular biology), \(D_J\)-antiresolvent technique, Mathematical analysis, Quantum mechanics, Engineering, Sociology, QA1-939, Nonexpansive Mappings, FOS: Mathematics, Genetics, reflexive Banach spaces, Monotone operators and generalizations, Biology, Civil and Structural Engineering, Variational inequality, Banach space, Reflexivity, Physics, Topology Optimization in Structural Engineering, Pure mathematics, Iterative Algorithms for Nonlinear Operators and Optimization, Variational inequalities, multivalued \(D_J\)-pseudomonotone mappings, Computational Contact Mechanics and Variational Inequalities, Social science, Computer science, FOS: Sociology, Computational Theory and Mathematics, FOS: Biological sciences, Computer Science, Physical Sciences, Nonlinear system, variational inequalities, Mathematics, Set-valued and variational analysis
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