On the structure of groups with all subgroups subnormal
Author:
Publisher
Walter de Gruyter GmbH
Subject
Algebra and Number Theory
Link
https://www.degruyter.com/view/j/jgth.2002.5.issue-3/jgth.2002.004/jgth.2002.004.pdf
Reference14 articles.
1. C. Casolo.Torsion-free groups in which every subgroup is subnormal. Rend. Circ. Mat. Palermo (2) 50 (2001), 321-324.
2. A group with trivial centre satisfying the normalizer condition
3. Groups of Heineken-Mohamed
4. W. M hres. Gruppen, deren Untergruppen alle subnormal sind. Doctoral dissertation. W rzburg (1988).
5. W. M hres. Auflosbarkeit von Gruppen deren Untergruppen alle subnormal sind. Arch. Math. (Basel ) 54 (1990), 232-235.
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2. The power structure of locally nilpotent $$\varvec{p}$$ p -groups;Archiv der Mathematik;2016-12-03
3. Groups in which all Subgroups are Subnormal-by-Finite;ADV GROUP THEOR APPL;2016
4. Generalized Heineken--Mohamed type groups;TURKISH JOURNAL OF MATHEMATICS;2015
5. GROUPS THAT INVOLVE FINITELY MANY PRIMES AND HAVE ALL SUBGROUPS SUBNORMAL II;Glasgow Mathematical Journal;2012-03-30
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