
AMS eBook CollectionsOne of the world's most respected mathematical collections, available in digital format for your library or institution
Abelian Group Theory
About this Title
László Fuchs, Rüdiger Göbel and Phillip Schultz, Editors
Publication: Contemporary Mathematics
Publication Year:
1989; Volume 87
ISBNs: 978-0-8218-5068-8 (print); 978-0-8218-7675-6 (online)
DOI: https://doi.org/10.1090/conm/087
MathSciNet review: 995258
Table of Contents
Download chapters as PDF
Front/Back Matter
Articles
- R. Göbel – Helmut Ulm: his work and its impact on recent mathematics [MR 995259]
- K. Benabdallah, D. Cutler and A. Mader – Extensions of torsion-complete $p$-groups [MR 995260]
- Kin-ya Honda – Plain global bases of reduced abelian $p$-groups [MR 995261]
- Patrick Keef – On set theory and the balanced-projective dimension of $C_\Omega$ groups [MR 995262]
- D. Cutler, A. Mader and Ch. Megibben – Essentially indecomposable abelian $p$-groups having a filtration of prescribed type [MR 995263]
- Wolfgang Liebert – Isomorphic automorphism groups of primary abelian groups. II [MR 995264]
- Warren May – Endomorphism rings of mixed abelian groups [MR 995265]
- Phillip Schultz – The endomorphism ring of a valuated group [MR 995266]
- D. Arnold and C. Vinsonhaler – Quasi-endomorphism rings for a class of Butler groups [MR 995267]
- David M. Arnold – Representations of partially ordered sets and abelian groups [MR 995268]
- Rüdiger Göbel and Claudia Sengelhoff – Vector spaces with four distinguished subspaces and applications to modules [MR 995269]
- Ulrich Albrecht – Abelian groups $A$ such that the category of $A$-solvable groups is preabelian [MR 995270]
- Otto Mutzbauer – Type invariants of torsion-free abelian groups [MR 995271]
- U. Albrecht and P. Hill – Separable vector groups [MR 995272]
- Claudia Metelli – Bihomogeneous groups [MR 995273]
- H. Pat Goeters and J. D. Reid – On the $p$-rank of $\textrm {Hom}(A,B)$ [MR 995274]
- Manfred Dugas and Jutta Hausen – Torsion-free $E$-uniserial groups of infinite rank [MR 995275]
- M. Dugas and S. Shelah – $E$-transitive groups in $L$ [MR 995276]
- Paul Hill and Charles Megibben – The local equivalence theorem [MR 995277]
- R. S. Pierce – $E$-modules [MR 995278]
- L. Fuchs – Some applications of abelian group theory to modules [MR 995279]
- L. Salce and P. Zanardo – Finitely generated modules over valuation domains [MR 995280]
- Temple H. Fay – Torsion divisible dimension [MR 995281]
- A. D. Sands – Some remarks on $A$-radicals [MR 995282]
- Katsuya Eda – Cardinality restrictions on preradicals [MR 995283]
- Saad H. Mohamed and Bruno J. Müller – Continuous modules have the exchange property [MR 995284]