D_SPARSE is an extremely reliable and efficient Iterative Solver Toolkit for solving large linear systems of the form AX=B where A is a sparse unsymmetric semi-unstructured coefficient matrix. Such problems will typically arise from finite difference or finite volume approximations of a system of Partial Differential Equations on a topologically parallelepiped domain using arbitrary prism shaped mesh cells. D_SPARSE is based on newly designed preconditioning strategies which enable D_SPARSE to solve highly ill-conditioned linear systems while delivering very good performance on serial, vector, and scalable parallel computing platforms.
Russell Sabora
President
Elegant Mathematics, Inc.
12142 NE 166th Place
Bothell, WA 98011
USA
206-488-2061
206-488-7395 (fax)
solvers@elegant-math.com
For applications in related solution areas, see the following indices: Algebraic Computation, Industrial R&D, Mathematics, Numerical Analysis, Operations Research, Science and Mathematics, the developer index for Elegant Mathematics, Inc. and the market segment index for Math, Physics, Other Sciences.
