Abstract. An algorithm is given to decompose an automorphism of a finite vector space over Z2 into a product of transvections. The procedure uses partitions of the indexing set of a redundant base. With respect to tents, i.e. finite Z2-representations generated by a redundant base, this is a decomposition into base changes.
A transvection decomposition in GL(n,2)
DE VIVO, CLORINDA;METELLI, CLAUDIA
2002
Abstract
Abstract. An algorithm is given to decompose an automorphism of a finite vector space over Z2 into a product of transvections. The procedure uses partitions of the indexing set of a redundant base. With respect to tents, i.e. finite Z2-representations generated by a redundant base, this is a decomposition into base changes.File in questo prodotto:
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