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Some Properties of Isologism of Groups and Baer-Invariants

โœ Scribed by Mohammad Reza R. Moghaddam; All Reza Salemkar; Ahmad Gholami

Publisher
Springer
Year
2000
Weight
54 KB
Volume
24
Category
Article
ISSN
0129-2021

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๐Ÿ“œ SIMILAR VOLUMES

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presented a formula for the Schur multiplier of a regular product of groups. In this paper, first, it is shown that the Baer-invariant of a nilpotent product of groups with respect to the variety of nilpotent groups has a homomorphic image and in finite case a subgroup of Haebich's type. Second, a f

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that if G is a finite group with a subgroup H of finite index n, then the nth power ลฝ . n ลฝ . of the Schur multiplier of G, M G , is isomorphic to a subgroup of M H . In this paper we prove a similar result for the centre by centre by w variety of groups, where w is any outer commutator word. Then u