Generalized linear complementarity problems treated without fixed-point theory

Jonathan M. Borwein

doi:10.1007/bf00934459

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Generalized linear complementarity problems treated without fixed-point theory

Jonathan M. Borwein

Year: 1984 Journal: Journal of Optimization Theory and Applications Vol: 43 (3)Pages: 343-356 Publisher: Springer Science+Business Media

DOI: 10.1007/bf00934459

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Keywords:

Mathematics Theory of computation Monotone polygon Fixed point Fixed-point theorem Complementarity theory Banach space Complementarity (molecular biology) Mixed complementarity problem Linear complementarity problem Quadratic equation Pseudo-monotone operator Applied mathematics Pure mathematics Discrete mathematics Mathematical analysis Nonlinear system Finite-rank operator

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Optimization and Variational Analysis

Physical Sciences → Computer Science → Computational Theory and Mathematics

Matrix Theory and Algorithms

Physical Sciences → Computer Science → Computational Theory and Mathematics

Advanced Optimization Algorithms Research

Physical Sciences → Mathematics → Numerical Analysis

Generalized linear complementarity problems treated without fixed-point theory

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