Mathematical Programming: Series A and B
Mathematics of Operations Research
New error bounds for the linear complementarity problem
Mathematics of Operations Research
Nonlinear complementarity as unconstrained and constrained minimization
Mathematical Programming: Series A and B - Special issue: Festschrift in Honor of Philip Wolfe part II: studies in nonlinear programming
The Extended Linear Complementarity Problem
SIAM Journal on Matrix Analysis and Applications
Generalized linear complementarity problems
Mathematics of Operations Research
On the resolution of monotone complementarity problems
Computational Optimization and Applications
Nonlinear complementarity as unconstrained optimization
Journal of Optimization Theory and Applications
On the extended linear complementarity problem
Mathematical Programming: Series A and B
Convergence of interior point algorithms for the monotone linear complementarity problem
Mathematics of Operations Research
Convexity of the implicit Lagrangian
Journal of Optimization Theory and Applications
On unconstrained and constrained stationary points of the implicit Lagrangian
Journal of Optimization Theory and Applications
Global methods for nonlinear complementarity problems
Mathematics of Operations Research
Stationary points of bound constrained minimization reformulations of complementarity problems
Journal of Optimization Theory and Applications
New NCP-functions and their properties
Journal of Optimization Theory and Applications
Global method for monotone variational inequality problems with inequality constraints
Journal of Optimization Theory and Applications
A New Merit Function For Nonlinear Complementarity Problems And A Related Algorithm
SIAM Journal on Optimization
A Linearly Convergent Derivative-Free Descent Method for Strongly Monotone Complementarity Problems
Computational Optimization and Applications
A Linearly Convergent Derivative-Free Descent Method for Strongly Monotone Complementarity Problems
Computational Optimization and Applications
Journal of Global Optimization
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We consider the extended linear complementarity problem (XLCP)introduced by Mangasarian and Pang [22], of whichthe horizontal and vertical linear complementarity problemsare two special cases.We give some new sufficient conditions for everystationary point of the natural bilinear programassociated with XLCP to be a solution of XLCP. We furtherpropose some unconstrained and bound constrained reformulationsfor XLCP, and study the properties of their stationary pointsunder assumptions similar to those for thebilinear program.