2002Unpublished venueRequires access

Exponent Set of Power Convergence for a Class of Non-symmetric Matrices

Li Yu

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Abstract

In this paper,the author completely proves the exponent set of power convergence for the class of n order non symmetric imprimitive irreducible Boolean matrix which at least exists one pair of nonzero symmetry elements and whose period is 2.The main results are as follows:(ⅰ)if n(3) is even,then K n=2,3,...,2n-4;(ⅱ) if n(3) is odd,then K n=2,3,...,2n-5.

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What this paper is about

In this paper,the author completely proves the exponent set of power convergence for the class of n order non symmetric imprimitive irreducible Boolean matrix which at least exists one pair of nonzero symmetry elements and whose period is 2.The main results are as follows:(ⅰ)if n(3) is even,then K n=2,3,...,2n-4;(ⅱ) if n(3) is odd,then K n=2,3,...,2n-5.

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Available abstract

In this paper,the author completely proves the exponent set of power convergence for the class of n order non symmetric imprimitive irreducible Boolean matrix which at least exists one pair of nonzero symmetry elements and whose period is 2.The main results are as follows:(ⅰ)if n(3) is even,then K n=2,3,...,2n-4;(ⅱ) if n(3) is odd,then K n=2,3,...,2n-5.

Key concepts: Exponent, Mathematics, Class (philosophy), Combinatorics, Order (exchange), Convergence (economics), Matrix (chemical analysis), Symmetry (geometry)

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