Finite groups in which every subgroup is a subnormal subgroup or a TI-subgroup
Author:
Publisher
Springer Science and Business Media LLC
Subject
General Mathematics
Link
http://link.springer.com/content/pdf/10.1007/s00013-013-0545-9.pdf
Reference6 articles.
1. Guo X., Li S., Flavell P.: Finite groups whose abelian subgroups are TI-subgroups. J. Algebra 307, 565–569 (2007)
2. Robinson D. J. S.: A Course in the Theory of Groups (Second Edition). Springer, New York (1996)
3. Shi J., Zhang C., Meng W.: On a finite group in which every non-abelian subgroup is a TI-subgroup. J. Algebra Appl. 12, 1250178 (2013)
4. J. Shi and C. Zhang, Finite groups in which all nonabelian subgroups are TI-subgroups, J. Algebra Appl., doi: 10.1142/S0219498813500746 .
5. J. Shi and C. Zhang, A note on TI-subgroups of a finite group, Algebra Colloq., to appear.
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1. Finite Groups All of Whose Subgroups are $$\mathbb {P}$$-Subnormal or $${{\,\textrm{TI}\,}}$$-Subgroups;Mediterranean Journal of Mathematics;2024-03
2. Finite groups in which every self-centralizing subgroup is a TI-subgroup or subnormal or has p′-order;Journal of Algebra and Its Applications;2023-09-09
3. Finite groups whose non-σ-subnormal subgroups are TI-subgroups;Communications in Algebra;2023-05-24
4. Finite simple groups the nilpotent residuals of all of whose subgroups are TI-subgroups;Ricerche di Matematica;2023-03-07
5. The influence of TI-property and subnormality of self-centralizing subgroups of non-prime-power order on the structure of finite groups;Quaestiones Mathematicae;2023-03-06
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