STOC 1985
Efficient Parallel Solution of Linear Systems
Abstract
The most efficient known parallel algorithms for inversion of a nonsingular n × n matrix A or solving a linear system Ax = b over the rationals require Ο(log n) 2 time and M(n)n 0.5 processors (where M(n) is the number of processors required in order to multiply two n × n rational matrices in time Ο(log n).) Furthermore, all known polylog time algorithms for those problems are unstable : they require the calculation to be done with perfect precision; otherwise they give no results at all.
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Context
- Venue
- ACM Symposium on Theory of Computing
- Archive span
- 1969-2025
- Indexed papers
- 4364
- Paper id
- 1147746260241060512