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20182020
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6 papers · 1 filter

math.OC2020

Centering Projection Methods for Wavelet Feasibility Problems

Neil Dizon, Jeffrey Hogan, Scott B. Lindstrom

We revisit the feasibility approach to the construction of compactly supported smooth orthogonal wavelets on the line. We highlight its flexibility and illustrate how symmetry and…

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

Survey: Sixty Years of Douglas--Rachford

Scott B. Lindstrom, Brailey Sims

The Douglas--Rachford method is a splitting method frequently employed for finding zeroes of sums of maximally monotone operators. When the operators in question are normal cones o…

math.OC2018

Proximal Averages for Minimization of Entropy Functionals

Heinz H. Bauschke, Scott B. Lindstrom

In their 2016 article `Meetings with Lambert and Other Special Functions in Optimization and Analysis', Borwein and Lindstrom considered the minimization of an entrop…

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

The Douglas--Rachford algorithm for a hyperplane and a doubleton

Heinz H. Bauschke, Minh N. Dao, Scott B. Lindstrom

The Douglas--Rachford algorithm is a popular algorithm for solving both convex and nonconvex feasibility problems. While its behaviour is settled in the convex inconsistent case, t…