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Book Categories |
Preface | ||
Notation | ||
I | Simple Modules | |
1 | On Annihilators of Modules | 3 |
2 | The Structure of Simple Modules over Abelian Groups | 17 |
3 | The Structure of Simple Modules over Some Generalization of Abelian Groups | 25 |
4 | Complements of Simple Submodules | 39 |
II | Just Infinite Modules | |
5 | Some Results on Modules over Dedekind Domains | 47 |
6 | Just Infinite Modules over FC-Hypercentral Groups | 61 |
7 | Just Infinite Modules over Groups of Finite 0-Rank | 77 |
8 | Just Infinite Modules over Polycyclic-by-Finite Groups | 91 |
9 | Co-Layer-Finite Modules over Dedekind Domains | 101 |
III | Just Non-x-Groups | |
10 | The Fitting Subgroup of Some Just Non-x-Groups | 109 |
11 | Just Non-Abelain Groups | 115 |
12 | Just Non-Hypercentral Groups and Just Non-Hypercentral Modules | 121 |
13 | Groups with Many Nilpotent Factor-Groups | 131 |
14 | Groups with Proper Periodic Factor-Groups | 143 |
15 | Just Non-(Polycyclic-by-Finite) Groups | 155 |
16 | Just Non-CC-Groups and Related Classes | 165 |
17 | Groups Whose Proper Factor-Groups Have a Transitive Normality Relation | 181 |
Bibliography | 203 | |
Author Index | 221 | |
Subject Index | 225 |
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Add Groups with prescribed quotient groups and associated module theory, The influence of different gomomorphic images on the structure of a group is one of the most important and natural problems of group theory. The problem of describing a group with all its gomomorphic images known, i.e. reconstructing the whole thing using, Groups with prescribed quotient groups and associated module theory to your collection on WonderClub |