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20152023
most citedGeometrical inverse matrix approximation for least-squares problems and acceleration strategies

1 citations · 1 across the 5 of their papers we have counts for

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5 papers

math.OC2023

SLiSeS: Subsampled Line Search Spectral Gradient Method for Finite Sums

Stefania Bellavia, Nataša Krejić, Nataša Krklec Jerinkić +1

The spectral gradient method is known to be a powerful low-cost tool for solving large-scale optimization problems. In this paper, our goal is to exploit its advantages in the stoc…

math.OC2022

A low-cost alternating projection approach for a continuous formulation of convex and cardinality constrained optimization

Nataša Krejić, Evelin H. M. Krulikovski, Marcos Raydan

We consider convex constrained optimization problems that also include a cardinality constraint. In general, optimization problems with cardinality constraints are difficult mathem…

math.OC2020

Using first-order information in Direct Multisearch for multiobjective optimization

R. Andreani, A. L. Custódio, M. Raydan

Derivatives are an important tool for single-objective optimization. In fact, it is commonly accepted that derivative-based methods present a better performance than derivative-fre…

math.NA2019★ 1 cited

Geometrical inverse matrix approximation for least-squares problems and acceleration strategies

Jean-Paul Chehab, Marcos Raydan

We extend the geometrical inverse approximation approach for solving linear least-squares problems. For that we focus on the minimization of , where is a giv…

math.NA2015

Geometrical inverse preconditioning for symmetric positive definite matrices

Jean-Paul Chehab, Marcos Raydan

We focus on inverse preconditioners based on minimizing , where is the preconditioned matrix and is symmetric and positive definite. We present and an…