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DIRECT PRODUCT OF GENERALIZED SIMULATED AND DISTORTED CYCLIC SUBSETS

Year 2013, Volume: 14 Issue: 14, 19 - 31, 01.12.2013

Abstract

The paper extends three results on vanishing sums of roots of unity originally developed for studying factorizations of finite abelian groups into subsets. Using these tools we will prove a Hajós type factorization theorem.

Year 2013, Volume: 14 Issue: 14, 19 - 31, 01.12.2013

Abstract

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Details

Other ID JA79GU73CH
Journal Section Articles
Authors

Sándor Szabó This is me

Publication Date December 1, 2013
Published in Issue Year 2013 Volume: 14 Issue: 14

Cite

APA Szabó, S. (2013). DIRECT PRODUCT OF GENERALIZED SIMULATED AND DISTORTED CYCLIC SUBSETS. International Electronic Journal of Algebra, 14(14), 19-31.
AMA Szabó S. DIRECT PRODUCT OF GENERALIZED SIMULATED AND DISTORTED CYCLIC SUBSETS. IEJA. December 2013;14(14):19-31.
Chicago Szabó, Sándor. “DIRECT PRODUCT OF GENERALIZED SIMULATED AND DISTORTED CYCLIC SUBSETS”. International Electronic Journal of Algebra 14, no. 14 (December 2013): 19-31.
EndNote Szabó S (December 1, 2013) DIRECT PRODUCT OF GENERALIZED SIMULATED AND DISTORTED CYCLIC SUBSETS. International Electronic Journal of Algebra 14 14 19–31.
IEEE S. Szabó, “DIRECT PRODUCT OF GENERALIZED SIMULATED AND DISTORTED CYCLIC SUBSETS”, IEJA, vol. 14, no. 14, pp. 19–31, 2013.
ISNAD Szabó, Sándor. “DIRECT PRODUCT OF GENERALIZED SIMULATED AND DISTORTED CYCLIC SUBSETS”. International Electronic Journal of Algebra 14/14 (December 2013), 19-31.
JAMA Szabó S. DIRECT PRODUCT OF GENERALIZED SIMULATED AND DISTORTED CYCLIC SUBSETS. IEJA. 2013;14:19–31.
MLA Szabó, Sándor. “DIRECT PRODUCT OF GENERALIZED SIMULATED AND DISTORTED CYCLIC SUBSETS”. International Electronic Journal of Algebra, vol. 14, no. 14, 2013, pp. 19-31.
Vancouver Szabó S. DIRECT PRODUCT OF GENERALIZED SIMULATED AND DISTORTED CYCLIC SUBSETS. IEJA. 2013;14(14):19-31.