数学与计算机科学 |
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P2-阶子群X-ss-半置换的有限群 |
谢凤艳 |
安阳学院 数理学院, 河南安阳 455000 |
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Finite groups with X-ss- semipermutable subgroups of order p2 |
XIE Fengyan |
School of Mathematics and Science,Anyang University,Anyang 455000,Henan Province,China |
1 HUPPERTB. Endliche Gruppen I[M]. Berlin: Springer, 1967. 2 GUOW B. The Theory of Class of Groups[M]. Berlin:Springer Netherlands, 2000. 3 XUM Y. Preliminary Finite Group[M] . Beijing : Science Press , 2014. 4 GUOW B. Structure Theory for Canonical Classes of Finite Groups[M]. Heidelberg:Springer-Verlag Berlin Heidelberg, 2015. 5 ZHUM, LIJ B, CHENG Y. X-ss–Semipermutable subgroups of finite groups[J]. Journal of Southwest University(Natural Science), 2011, 33(6): 102-105. 6 LIB J, LIUA M. On property of subgroups of finite groups[J]. Problems of Physics, Mathematics and Technics, 2014, 3(20): 47-52. 7 LIB J, ZHANGZ R. On X-Permutable subgroups [J]. Algebra Colloquium, 2012,19(4): 699-706. 8 LIB J, SKIBAA N. New characterizations of finite supersoluble groups[J]. Science in China: Series A (Mathematics), 2008, 5(51): 827-841. 9 SUN, WANGY M. The influence of subgroups X-permutable with Sylow subgroups[J]. Chinese Annals of Mathematics, 2014, 35(5): 511-522. 10 LUR F, WEIH Q, DONGS Q, et al. Finite groups with some X-semipermutable subgroups[J]. Journal of Sichuan Normal University (Natural Science), 2013, 36(1): 39-43. 11 LIJ B, YUD P. Characterizations of finite groups with X-s-semipermutable subgroups[J]. Bulletin of the Malaysian Mathematical Sciences Society, 2016, 39(3): 849-859. 12 KEGELO H. Produkte Nilpotenter Gruppen[J]. Archiv Der Mathematik, 1961, 12(1): 90-93. 13 DOERK, HAWKEST. Finite Soluble Groups[M]. Berlin: Walter de Gruyter, 1992. 14 WEINSTEIN. Between Nilpotent and Soluble[M]. Passaic: Polygonal Publishing House, 1982. |
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