activity
20162023
most citedFinite-Value Superiorization for Variational Inequality Problems

1 citations · 2 across the 3 of their papers we have counts for

collaborators

6 papers

math.OC2023

Linear Optimization by Conical Projection

Evgeni Nurminski, Roman Tarasov

This article focuses on numerical efficiency of projection algorithms for solving linear optimization problems. The theoretical foundation for this approach is provided by the basi…

math.OC2022★ 1 cited

Single-Projection Procedure for Infinite Dimensional Convex Optimization Problems

Hoa T. Bui, Regina S. Burachik, Evgeni A. Nurminski +1

In this work, we consider a class of convex optimization problems in a real Hilbert space that can be solved by performing a single projection, i.e., by projecting an infeasible po…

math.OC2020

Replacing projection on finitely generated convex cones with projection on bounded polytopes

Evgeni Nurminski

This paper is devoted to the general problem of projection onto a polyhedral convex cone generated by a finite set of generators.This problem is reformulated into projection onto t…

math.OC2018

A Conceptual Conjugate Epi-Projection Algorithm of Convex Optimization: Superlinear, Quadratic and Finite Convergence

Evgeni Nurminski

This paper considers a conceptual version of a convex optimization algorithm whic is based on replacing a convex optimization problem with the root-finding problem for the approxim…

math.OC2018

Yet Another Convex Sets Subtraction with Application in Nondifferentiable Optimization

Evgeni Nurminski, Stan Uryasev

This paper introduces a new subtraction operation for convex sets, which defines their difference as a collection of inclusion-minimal convex sets with appropriate definitions of l…

math.OC2016★ 1 cited

Finite-Value Superiorization for Variational Inequality Problems

Evgeni Nurminski

The main goal of this paper is to present the application of a superiorization methodology to solution of variational inequalities. Within this framework a variational inequality o…