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Abelian Groups and Modules: International Conference in Dublin, August 10–14, 1998: Trends in Mathematics

Editat de Paul C. Eklof, Rüdiger Göbel
en Limba Engleză Paperback – 3 oct 2013

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Specificații

ISBN-13: 9783034875936
ISBN-10: 3034875932
Pagini: 392
Ilustrații: IX, 377 p.
Dimensiuni: 170 x 244 x 21 mm
Greutate: 0.62 kg
Ediția:1999
Editura: Birkhäuser Basel
Colecția Birkhäuser
Seria Trends in Mathematics

Locul publicării:Basel, Switzerland

Public țintă

Research

Cuprins

Ross Allen Beaumont (In Memoriam).- Modular group algebras and simply presented groups.- Abelian automorphism groups of countable rank.- Transitivity and full transitivity over subgroups of abelian p-groups.- Subgroups of p5-bounded groups.- Groups acting on modules.- Some mixed abelian groups as modules over the ring of pseudo-rational numbers.- The Baer-Kaplansky theorem for direct sums of self-small mixed groups.- Finite rank Butler groups with small typesets.- Normal forms of matrices with applications to almost completely decomposable groups.- Admissible matrices as base changes of B(1)-groups: a realizing algorithm.- Butler modules over 1-dimensional Noetherian domains.- Completely decomposable summands of almost completely decomposable groups.- Some matrix rings associated with ACD groups.- Stacked bases for a pair of homogeneous completely decomposable groups with bounded quotient.- Separability conditions for vector R-modules.- Almost disjoint pure subgroups of the Baer-Specker group.- Abelian groups mapping onto their endomorphism rings.- Purity and Reid’s theorem.- Basic subgroups and a freeness criterion for torsion-free abelian groups.- Absolutely rigid systems and absolutely indecomposable groups.- Around nonclassifiability for countable torsion free abelian groups.- On the compact-open topology of Ext(C,A).- Direct decompositions of LCA groups.- Realizing automorphism groups of metabelian groups.- On the class semigroups of Prüfer domains.- Uniform modules, ?-invariants, and Ziegler spectra of regular rings.- Locally simple objects.- On purely extending modules.- The number of submodules.