An interactive graphics software package which allows users to display the non-zero structure of large sparse symmetric materials was described and methods used to implement it as a portable FORTRAN callable subroutine were summarized. In particular, the system permits the display of the resulting matrix after reordering the rows and columns, with the reordering scheme either defined by the user or automatically generated by the program with the aim of reducing matrix bandwidth and profile. Although the primary application of the package has been to the finite element analysis of structures, it is equally well suited to the many other areas of engineering and science which use sparse matrices
Vectorized sparse solvers for direct solutions of positive-negative-indefinite symmetric systems of ...
An algorithm is presented to relabel automatically the nodes of an arbitrary finite-element mesh. Th...
For many finite element problems, when represented as sparse matrices, iterative solvers are found t...
A straightforward and general computer program for assembling and solving (using Gauss elimination t...
Large sparsely populated matrices of diagonal character are common in finite element calculations. C...
Abstract: Reverse Cuthill McKee (RCM) reordering can be applied to either edges or elements of unstr...
The paper describes a new bandwidth reduction method for sparse matrices which promises to be both f...
This program, REDUCE, reduces the bandwidth and profile of sparse symmetric matrices, using row and ...
The primary objective was to compare the performance of state-of-the-art techniques for solving spar...
This paper proposes a partial refactorization for faster nonlinear analysis based on sparse matrix s...
Gary Kumfert and Alex Pothen have improved the quality and run time of two ordering algorithms for m...
In engineering and computing, the finite element approximation is one of the most well-known computa...
In Part I of this work, Paulino et a/. ' have presented an algorithm for profile and wavefront ...
Renumbering algorithms commonly in use for the band solver are generally applicable for any kind of ...
This paper proposes a partial refactorization for faster nonlinear analysis based on sparse matrix s...
Vectorized sparse solvers for direct solutions of positive-negative-indefinite symmetric systems of ...
An algorithm is presented to relabel automatically the nodes of an arbitrary finite-element mesh. Th...
For many finite element problems, when represented as sparse matrices, iterative solvers are found t...
A straightforward and general computer program for assembling and solving (using Gauss elimination t...
Large sparsely populated matrices of diagonal character are common in finite element calculations. C...
Abstract: Reverse Cuthill McKee (RCM) reordering can be applied to either edges or elements of unstr...
The paper describes a new bandwidth reduction method for sparse matrices which promises to be both f...
This program, REDUCE, reduces the bandwidth and profile of sparse symmetric matrices, using row and ...
The primary objective was to compare the performance of state-of-the-art techniques for solving spar...
This paper proposes a partial refactorization for faster nonlinear analysis based on sparse matrix s...
Gary Kumfert and Alex Pothen have improved the quality and run time of two ordering algorithms for m...
In engineering and computing, the finite element approximation is one of the most well-known computa...
In Part I of this work, Paulino et a/. ' have presented an algorithm for profile and wavefront ...
Renumbering algorithms commonly in use for the band solver are generally applicable for any kind of ...
This paper proposes a partial refactorization for faster nonlinear analysis based on sparse matrix s...
Vectorized sparse solvers for direct solutions of positive-negative-indefinite symmetric systems of ...
An algorithm is presented to relabel automatically the nodes of an arbitrary finite-element mesh. Th...
For many finite element problems, when represented as sparse matrices, iterative solvers are found t...