AbstractIn this paper a general theory of the elimination process (vertex elimination on a graph) is developed. The connections of this theory with the secondary optimization problem of Nonserial Dynamic Programming and with the numerical solution of systems of linear equations by Gaussian elimination are pointed out
This work examines the relation between Gaussian elimination and the conjugate directions algorithm ...
In Gaussian elimination it is often desirable to preserve existing zeros (sparsity). This is closely...
In Gaussian elimination it is often desirable to preserve existing zeros (sparsity). This is closely...
AbstractIn this paper a general theory of the elimination process (vertex elimination on a graph) is...
AbstractThe secondary optimization problem in dynamic programming consists of finding the “best” ord...
view of symmetric gaussian elimination is presented. Problems are viewed as an assembly of computati...
AbstractA triangulated graph is a graph in which for every cycle of length ℓ > 3, there is an edge j...
Vertex elimination is a graph operation that turns the neighborhood of a vertex into a clique and re...
Contribution à un ouvrage.This article gives an informal account of the theory, algorithms, software...
Vertex elimination is a graph operation that turns the neighborhood of a vertex into a clique and re...
In this paper the fill-in minimization problem which arises at the application of the sparse matrix ...
A graphical approach to solving simultaneous equations was tried in a previous paper by a signal flo...
Solving a set of linear equations arises in many contexts in applied mathematics. At least until rec...
AbstractIn this survey, we will show some connections between several mathematical problems such as ...
AbstractThe algorithm known as Gaussian elimination (GE) is fully understood in an exact-arithmetic ...
This work examines the relation between Gaussian elimination and the conjugate directions algorithm ...
In Gaussian elimination it is often desirable to preserve existing zeros (sparsity). This is closely...
In Gaussian elimination it is often desirable to preserve existing zeros (sparsity). This is closely...
AbstractIn this paper a general theory of the elimination process (vertex elimination on a graph) is...
AbstractThe secondary optimization problem in dynamic programming consists of finding the “best” ord...
view of symmetric gaussian elimination is presented. Problems are viewed as an assembly of computati...
AbstractA triangulated graph is a graph in which for every cycle of length ℓ > 3, there is an edge j...
Vertex elimination is a graph operation that turns the neighborhood of a vertex into a clique and re...
Contribution à un ouvrage.This article gives an informal account of the theory, algorithms, software...
Vertex elimination is a graph operation that turns the neighborhood of a vertex into a clique and re...
In this paper the fill-in minimization problem which arises at the application of the sparse matrix ...
A graphical approach to solving simultaneous equations was tried in a previous paper by a signal flo...
Solving a set of linear equations arises in many contexts in applied mathematics. At least until rec...
AbstractIn this survey, we will show some connections between several mathematical problems such as ...
AbstractThe algorithm known as Gaussian elimination (GE) is fully understood in an exact-arithmetic ...
This work examines the relation between Gaussian elimination and the conjugate directions algorithm ...
In Gaussian elimination it is often desirable to preserve existing zeros (sparsity). This is closely...
In Gaussian elimination it is often desirable to preserve existing zeros (sparsity). This is closely...
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