FIBONACCI LENGTH OF AN EFFICIENTLY PRESENTED METABELIAN P-GROUP

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AHMADIDELIR K.; DOOSTIE H.; MAGHASEDI M.

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ISSN: 2588-4824

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Journal: MATHEMATICAL SCIENCES Year:2011 | Volume:5 | Issue:1 Page(s): 87-99

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Information Journal Paper

Title

FIBONACCI LENGTH OF AN EFFICIENTLY PRESENTED METABELIAN P-GROUP

Author(s)

AHMADIDELIR K. | DOOSTIE H. | MAGHASEDI M. | Issue Writer Certificate

Keywords

PRESENTATION OF GROUPS

ECIENT PRESENTATION

SCHUR MULTIPLIER

FI-BONACCI LENGTH

Abstract

For every integer n³1 and every odd prime p, an efficient presentation is given for the wreath product Zp Zpn which, is of nilpotency class (p-1) n+1. Moreover, the Fibonacci length is proved to be 8x3n when p=3, and in general, k (p)xpn, where k (p) is the period of Fibonacci length modulo p (the Wall number of p).

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APA: Copy

AHMADIDELIR, K., DOOSTIE, H., & MAGHASEDI, M.. (2011). FIBONACCI LENGTH OF AN EFFICIENTLY PRESENTED METABELIAN P-GROUP. MATHEMATICAL SCIENCES, 5(1), 87-99. SID. https://sid.ir/paper/322528/en

Vancouver: Copy

AHMADIDELIR K., DOOSTIE H., MAGHASEDI M.. FIBONACCI LENGTH OF AN EFFICIENTLY PRESENTED METABELIAN P-GROUP. MATHEMATICAL SCIENCES[Internet]. 2011;5(1):87-99. Available from: https://sid.ir/paper/322528/en

IEEE: Copy

K. AHMADIDELIR, H. DOOSTIE, and M. MAGHASEDI, “FIBONACCI LENGTH OF AN EFFICIENTLY PRESENTED METABELIAN P-GROUP,” MATHEMATICAL SCIENCES, vol. 5, no. 1, pp. 87–99, 2011, [Online]. Available: https://sid.ir/paper/322528/en

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