On the equivalence of nonlinear complementarity problems and least-element problems
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Publication:1906071
DOI10.1007/BF01585936zbMath0847.90133MaRDI QIDQ1906071
Jen-Chih Yao, Siegfried Schaible
Publication date: 25 February 1996
Published in: Mathematical Programming. Series A. Series B (Search for Journal in Brave)
Related Items
Generalized monotonicity and convexity of non-differentiable functions, Existence of solutions for extended generalized complementarity problems, Mixed equilibrium problems with \(Z^*\)-bifunctions and least element problems in Banach lattices, Some Equivalences Among Nonlinear Complementarity Problems, Least-Element Problems, and Variational Inequality Problems in Ordered Spaces, Solvability of Variational Inequalities on Hilbert Lattices, Vector equilibrium problems, minimal element problems and least element problems, Generalized \(f\)-complementarity problems in Banach spaces, Equivalence of equilibrium problems and least element problems, Multivalued parametric variational inequalities with \(\alpha\)-pseudomonotone maps, Generalized vector variational inequalities with star-pseudomonotone and discontinuous operators, Equilibrium and least element problems for multivalued functions, Iterative algorithm for generalized set-valued strongly nonlinear mixed variational-like inequali\-ties, Exceptional family of elements, Leray-Schauder alternative, pseudomonotone operators and complementarity, Relaxed inexact algorithm for continuous complementarity problems on measure spaces, Equivalence of generalized mixed complementarity and generalized mixed least element problems in ordered spaces, On the equivalence of extended generalized complementarity and generalized least-element problems, \(d\)-orientation sequences for continuous functions and nonlinear complementarity problems, An alternative theorem for generalized variational inequalities and solvability of nonlinear quasi-\(P^M_*\)-complementarity problems, Generalized monotone bifunctions and equilibrium problems, Equilibrium problems with generalized monotone bifunctions and applications to variational inequalities, Simultaneous distributed-boundary optimal control problems driven by nonlinear complementarity systems
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