Implicit Variational Inequalities for Multivalued Mappings
The author deals with the generalized implicit variational inequality: To find \(v\in E(v)\) and \(u\in F(v)\) such that \(v\in E(v)\) and \(g(v, v)\leq f(v, v, u)+ g(v, w)\) for all \(w\in E(v)\), where \(E: C\to 2^C\), \(F: C\to 2^D\), \(C\) and \(D\) are nonempty sets of topological vector spaces \(X\) and \(Y\), respectively, \(f: C\times C\times D\
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