Please use this identifier to cite or link to this item: http://hdl.handle.net/10525/414

 Title: Exponents of Subvarieties of Upper Triangular Matrices over Arbitrary Fields are Integral Authors: Petrogradsky, V. Keywords: Associative Algebras With Polynomial IdentitiesGrowth of Codimensions Issue Date: 2000 Publisher: Institute of Mathematics and Informatics Citation: Serdica Mathematical Journal, Vol. 26, No 2, (2000), 167p-176p Abstract: Let Uc be the variety of associative algebras generated by the algebra of all upper triangular matrices, the field being arbitrary. We prove that the upper exponent of any subvariety V ⊂ Uc coincides with the lower exponent and is an integer. Description: Partially supported by grant RFFI 98-01-01020. URI: http://hdl.handle.net/10525/414 ISSN: 1310-6600 Appears in Collections: Volume 26 Number 2

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