논문KCI 등재
On finite barely non-abelian $p$-groups
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초록
We will classify the finite barely non-abelian $p$-groups.
Abstract
We will classify the finite barely non-abelian $p$-groups.
참고문헌 (8)
- N. Blackburn, "On a special class of p-groups", Acta Math, 100, pp.45~92 (1958)
- D.-S. Kang, "Trace forms of Galois field extensions in the presence of roots of unity", J. Reine Angew. Math, 549, pp.79~89 (2002)
- L. Redei, "Das schiefe Produkt in der Gruppentheorie", Comment. Math. Helv, 20, pp.225~267 (1947)
- D. J. S. Robinson, "A Course in the Theory of Groups" (1996), Springer-Verlag
- W. R. Scott, "Group Theory" (1987), Dover Publications, Inc.
- M. Xu, "A theorem on metabelian p-groups and some consequences", Chinese Ann. Math. Ser. B, 5(1), pp.1~6 (1984)
- M.-Y. Xu, "A classification of metacyclic 2-groups", Algebra Colloq, 13(1), pp.25~34 (2006)
- Q. Zhang, "Finite p-groups all of whose subgroups of index p 2are abelian", Algebra Colloq, 15(1), pp.167~180 (2008)
관련 논문AI추천
Finite $p$-groups whose normal closures of non-normal subgroups have two ordersLifang Wang대한수학회 · 대한수학회지2022 · 제59권 제4호FINITE p-GROUPS WHOSE NON-ABELIAN SUBGROUPS HAVE THE SAME CENTERLifang Wang대한수학회 · 대한수학회지2017 · 제54권 제4호On some finite $p$-groups김선옥대한수학회 · 대한수학회보2004 · 제41권 제1호Finite groups which have many normal subgroupsHaipeng Qu, Mingyao Xu, Qinhai Zhang, Xiaoqiang Guo대한수학회 · 대한수학회지2009 · 제46권 제6호Finite $p$-groups in which the normalizer of every non-normal subgroup is contained in its normal closureJunxin Wang, Pengfei Bai, Xiuyun Guo대한수학회 · 대한수학회보2018 · 제55권 제6호Finite $p$-groups all of whose subgroups of class 2 are generated by two elementsPujin Li, Qinhai Zhang대한수학회 · 대한수학회지2019 · 제56권 제3호
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