3 citations · 3 across the 3 of their papers we have counts for
11 papers
Method of Alternating Projection for the Absolute Value Equation
Jan Harold Alcantara, Jein-Shan Chen, Matthew K. Tam
A novel approach for solving the general absolute value equation where and is presented. We reformulate the equati…
Strengthened Splitting Methods for Computing Resolvents
Francisco J. Aragón Artacho, Rubén Campoy, Matthew K. Tam
In this work, we develop a systematic framework for computing the resolvent of the sum of two or more monotone operators which only activates each operator in the sum individually.…
Gearhart-Koshy Acceleration for Affine Subspaces
Matthew K. Tam
The method of cyclic projections finds nearest points in the intersection of finitely many affine subspaces. To accelerate convergence, Gearhart and Koshy proposed a modification w…
A Douglas-Rachford construction of non-separable continuous compactly supported multidimensional wavelets
David Franklin, Jeffrey A. Hogan, Matthew K. Tam
After re-casting the -dimensional wavelet construction problem as a feasibility problem with constraints arising from the requirements of compact support, smoothness and orthogo…
Constraint reduction reformulations for projection algorithms with applications to wavelet construction
Minh Dao, Neil Dizon, Jeffrey Hogan +1
We introduce a reformulation technique that converts a many-set feasibility problem into an equivalent two-set problem. This technique involves reformulating the original feasibili…
Backward-Forward-Reflected-Backward Splitting for Three Operator Monotone Inclusions
Janosch Rieger, Matthew K. Tam
In this work, we propose and analyse two splitting algorithms for finding a zero of the sum of three monotone operators, one of which is assumed to be Lipschitz continuous. Each it…