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20102021
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29 citations · 60 across the 28 of their papers we have counts for

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Showing 2018 · math.OCShow all

6 papers · 2 filters

math.OC2018

Comparing Averaged Relaxed Cutters and Projection Methods: Theory and Examples

R. Díaz Millán, Scott B. Lindstrom, Vera Roshchina

We focus on the convergence analysis of averaged relaxations of cutters, specifically for variants that---depending upon how parameters are chosen---resemble \emph{alternating proj…

math.OC2018

VADU 2018 Open Problem Session

Bui Thi Hoa, Scott Lindstrom, Vera Roshchina

We state the problems discussed in the open problem session at Variational Analysis Down Under (VADU2018) conference held in honour of Prof. Asen Dontchev's 70th birthday on 19--21…

math.OC2018

A data-independent distance to infeasibility for linear conic systems

Javier Pena, Vera Roshchina

We offer a unified treatment of distinct measures of well-posedness for homogeneous conic systems. To that end, we introduce a distance to infeasibility based entirely on geometric…

math.OC2018

Refining the partition for multifold conic optimization problems

Héctor Ramírez, Vera Roshchina

In this paper we give a unified treatment of two different definitions of complementarity partition of multifold conic programs introduced independently in [J. F. Bonnans and H. Ra…

math.OC2018

The Demyanov-Ryabova conjecture is false

Vera Roshchina

It was conjectured by Vladimir Demyanov and Julia Ryabova in 2011 that the minimal cycle in the sequence obtained via repeated application of Demyanov converter to a finite family…

math.OC2018

A counterexample to De Pierro's conjecture on the convergence of under-relaxed cyclic projections

Roberto Cominetti, Vera Roshchina, Andrew Williamson

The convex feasibility problem consists in finding a point in the intersection of a finite family of closed convex sets. When the intersection is empty, a best compromise is to sea…