A Logarithmic-Quadratic Proximal Method for Variational Inequalities
Computational Optimization and Applications - Special issue on computational optimization—a tribute to Olvi Mangasarian, part I
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Modified proximal-point method for nonlinear complementarity problems
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A new criterion for the inexact logarithmic-quadratic proximal method and its derived hybrid methods
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Approximating zeros of monotone operators by proximal point algorithms
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Inexact Proximal Point Methods for Variational Inequality Problems
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We analyze proximal methods based on entropy-like distances for the minimization of convex functions subject to nonnegativity constraints. We prove global convergence results for the methods with approximate minimization steps and an ergodic convergence result for the case of finding a zero of a maximal monotone operator. We also consider linearly constrained convex problems and establish a quadratic convergence rate result for linear programs. Our analysis allows us to simplify and extend the available convergence results for these methods.