Pages that link to "Item:Q1935582"

The following pages link to Descentwise inexact proximal algorithms for smooth optimization (Q1935582):

Displaying 17 items.

• On some steplength approaches for proximal algorithms (Q298853) (← links)
• An inexact proximal regularization method for unconstrained optimization (Q522090) (← links)
• Dual descent methods as tension reduction systems (Q727232) (← links)
• A globally and quadratically convergent algorithm with efficient implementation for unconstrained optimization (Q747220) (← links)
• On the proximal gradient algorithm with alternated inertia (Q1752647) (← links)
• Local convergence analysis of a primal-dual method for bound-constrained optimization without SOSC (Q2032022) (← links)
• On the resolution of the variational inequalities of the first and the second kind as equations obtained by explicit Moreau-Yosida regularizations (Q2156340) (← links)
• An inexact and nonmonotone proximal method for smooth unconstrained minimization (Q2252253) (← links)
• On the convergence of a multigrid method for Moreau-regularized variational inequalities of the second kind (Q2305551) (← links)
• Algebraic rules for quadratic regularization of Newton's method (Q2340522) (← links)
• Catalyst Acceleration for First-order Convex Optimization: from Theory to Practice (Q4558545) (← links)
• Distributed Learning with Sparse Communications by Identification (Q4959464) (← links)
• A Proximal Bundle Variant with Optimal Iteration-Complexity for a Large Range of Prox Stepsizes (Q5013585) (← links)
• An Inexact Variable Metric Proximal Point Algorithm for Generic Quasi-Newton Acceleration (Q5231671) (← links)
• Principled analyses and design of first-order methods with inexact proximal operators (Q6165584) (← links)
• A two-metric variable scaled forward-backward algorithm for \(\ell_0\) optimization problem and its applications (Q6590598) (← links)
• A proximal-gradient method for problems with overlapping group-sparse regularization: support identification complexity (Q6641006) (← links)