Bounded integer matrices are matrices whose entries are bounded integers. Arbitrary precision approximating algorithms (also called APA algorithms) [2], [3] yielding a complexity of"O(n?) for n × n matrix multiplication, can be used for bounded integer matrix multiplication. The resulting complexity is O(n?) log2n log log n log log log n) in terms of bit operations. Boolean matrices are a special case of bounded integer matrices and the same algorithms can be used. Copyright © 1980 by The Institute of Electrical and Electronics Engineers, Inc.
Application of Approximating Algorithms to Boolean Matrix Multiplication
1980
Abstract
Bounded integer matrices are matrices whose entries are bounded integers. Arbitrary precision approximating algorithms (also called APA algorithms) [2], [3] yielding a complexity of"O(n?) for n × n matrix multiplication, can be used for bounded integer matrix multiplication. The resulting complexity is O(n?) log2n log log n log log log n) in terms of bit operations. Boolean matrices are a special case of bounded integer matrices and the same algorithms can be used. Copyright © 1980 by The Institute of Electrical and Electronics Engineers, Inc.File in questo prodotto:
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