Tearing and modification obtains the ssolution of a linear system synthetically by first solving a slightly different ("torn") system and then modifying that solution. We show that single-element tearing of symmetric systems is rarely advantageous when the modified system is solved by elimination, and we classify those systems for which it is advantageous
Multiple-input, multiple-output models for coupled systems in structural dynamics including unbounde...
AbstractWe consider systems of equations of the form AATx = b, where A is a sparse matrix having a s...
AbstractAn algorithm is presented for the general solution of a set of linear equations Ax=b. The me...
The computational complexity of partitioning sparse matrices is developed graph-theoretically. The r...
AbstractThis paper studies a sparse configuration for a new class of decomposition derived by the au...
summary:The problem of solving sparse symmetric linear algebraic systems by elimination is discussed...
Previous research into symmetry reduction techniques have shown them to be successful in combatting ...
In this paper a modified Euler transformation is introduced and studied. The main merit of this tran...
We propose a two-level iterative scheme for solving general sparse linear systems. The proposed sche...
We propose a hybrid sparse system solver for handling linear systems using algebraic domain decompos...
AbstractWe propose a hybrid sparse system solver for handling linear systems using algebraic domain ...
Copyright © 2021, Kent State University.We propose a two-level iterative scheme for solving general ...
AbstractThe aim of this paper is to compute all isolated solutions to symmetric polynomial systems. ...
We are concerned with iterative solvers for large and sparse skew-symmetric linear systems. First we...
A unified theory of finite sparse matrix techniques based on a literature search and new results is ...
Multiple-input, multiple-output models for coupled systems in structural dynamics including unbounde...
AbstractWe consider systems of equations of the form AATx = b, where A is a sparse matrix having a s...
AbstractAn algorithm is presented for the general solution of a set of linear equations Ax=b. The me...
The computational complexity of partitioning sparse matrices is developed graph-theoretically. The r...
AbstractThis paper studies a sparse configuration for a new class of decomposition derived by the au...
summary:The problem of solving sparse symmetric linear algebraic systems by elimination is discussed...
Previous research into symmetry reduction techniques have shown them to be successful in combatting ...
In this paper a modified Euler transformation is introduced and studied. The main merit of this tran...
We propose a two-level iterative scheme for solving general sparse linear systems. The proposed sche...
We propose a hybrid sparse system solver for handling linear systems using algebraic domain decompos...
AbstractWe propose a hybrid sparse system solver for handling linear systems using algebraic domain ...
Copyright © 2021, Kent State University.We propose a two-level iterative scheme for solving general ...
AbstractThe aim of this paper is to compute all isolated solutions to symmetric polynomial systems. ...
We are concerned with iterative solvers for large and sparse skew-symmetric linear systems. First we...
A unified theory of finite sparse matrix techniques based on a literature search and new results is ...
Multiple-input, multiple-output models for coupled systems in structural dynamics including unbounde...
AbstractWe consider systems of equations of the form AATx = b, where A is a sparse matrix having a s...
AbstractAn algorithm is presented for the general solution of a set of linear equations Ax=b. The me...