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Information Journal Paper

Title

NUMERICAL RESULTS ON FINITE P -GROUPS OF EXPONENT P2

Pages

  111-120

Abstract

 The FIBONACCI LENGTHs of the finite P-GROUPS have been studied by R. Dikici and co-authors since 1992. All of the considered groups are of exponent p, and the lengths depend on the celebrated Wall number k(p). The study of P-GROUPS of NILPOTENCY CLASS 3 and exponent p has been done in 2004 by R. Dikici as well. In this paper we study all of the P-GROUPS of NILPOTENCY CLASS 3 and exponent p2. This completes the study of FIBONACCI LENGTH of all P-GROUPS of order p4, proving that the FIBONACCI LENGTH is k(p2).

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    Cite

    APA: Copy

    AHMADI, B., & DOOSTIE, H.. (2012). NUMERICAL RESULTS ON FINITE P -GROUPS OF EXPONENT P2. INTERNATIONAL JOURNAL OF MATHEMATICAL MODELLING & COMPUTATION, 2(2), 111-120. SID. https://sid.ir/paper/328263/en

    Vancouver: Copy

    AHMADI B., DOOSTIE H.. NUMERICAL RESULTS ON FINITE P -GROUPS OF EXPONENT P2. INTERNATIONAL JOURNAL OF MATHEMATICAL MODELLING & COMPUTATION[Internet]. 2012;2(2):111-120. Available from: https://sid.ir/paper/328263/en

    IEEE: Copy

    B. AHMADI, and H. DOOSTIE, “NUMERICAL RESULTS ON FINITE P -GROUPS OF EXPONENT P2,” INTERNATIONAL JOURNAL OF MATHEMATICAL MODELLING & COMPUTATION, vol. 2, no. 2, pp. 111–120, 2012, [Online]. Available: https://sid.ir/paper/328263/en

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