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Published in:
2004 | OriginalPaper | Chapter
p-groups
Author : Sándor Szabó
Published in: Topics in Factorization of Abelian Groups
Publisher: Hindustan Book Agency
Included in: Professional Book Archive
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Let G = AB1 ⋯ B n be a factorization of the finite abelian group G, where each B i is either cyclic or simulated and |A| is a product of two (not necessarily distinct) primes. Does it follow that at least one of the factors A, B1,…, B n is periodic?