ON THE ALGORITHMIC COMPLEXITY OF ASSOCIATIVE ALGEBRAS OVER FINITE FIELDS

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1990-386-10.pdf (1.52 MB)

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1990-05-01

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Abstract

The multiplicative complexity of a finite dimensional associative algebra A over a finite field BF is the number of nonscalar multiplication needed to multiply two elements of the algebra A. In this paper we generalize all the results known from the literature about lower bounds for the multiplicative complexity of associative algebras over finite fields.

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Computer Science

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http://hdl.handle.net/1880/45740

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Science Research & Publications

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