Version 3.3.3
30th March 2023- User documentation
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HSL_MC68: Symmetric sparse matrix: compute elimination orderings
Given a symmetric sparse matrix \(\mathbf{A} = {\{a _{ij}\}} _{n \times n}\), HSL_MC68
computes elimination orderings that are suitable for use with a sparse direct solver. Currently the following choices are available
Approximate minimum degree ordering (with provision for some dense, rows and columns) using
MC47
,Minimum degree ordering using the methodology of
MA27
,Nested bisection ordering using MeTiS,
MA47
ordering for indefinite matrices which may generate a combination of both \(1 \times 1\) and \(2 \times 2\) pivots.