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Torsion-Free Modules Book

Torsion-Free Modules
Torsion-Free Modules, The subject of torsion-free modules over an arbitrary integral domain arises naturally as a generalization of torsion-free abelian groups. In this volume, Eben Matlis brings together his research on torsion-free modules that has appeared in a number of ma, Torsion-Free Modules has a rating of 3 stars
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Torsion-Free Modules, The subject of torsion-free modules over an arbitrary integral domain arises naturally as a generalization of torsion-free abelian groups. In this volume, Eben Matlis brings together his research on torsion-free modules that has appeared in a number of ma, Torsion-Free Modules
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  • Torsion-Free Modules
  • Written by author Eben Matlis
  • Published by University of Chicago Press, January 1973
  • The subject of torsion-free modules over an arbitrary integral domain arises naturally as a generalization of torsion-free abelian groups. In this volume, Eben Matlis brings together his research on torsion-free modules that has appeared in a number of ma
  • The subject of torsion-free modules over an arbitrary integral domain arises naturally as a generalization of torsion-free abelian groups. In this volume, Eben Matlis brings together his research on torsion-free modules that has appeared in a number of ma
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Book Categories

Authors

Introduction
1. Cotorsion modules
2. Completions
3. h-local rings
4. Reflexive rings
5. Noetherian reflexive rings
6. Torsionless rings
7. Completely reflexive rings
8. Maximal valuation rings
9. The two generator problem for ideals
10. Noetherian D-rings
11. Quasi-local D-rings
12. h-local D-rings
13. Rings of type I
14. Integrally closed D-rings
15. Hausdorff D-rings
Bibliography
Index


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Torsion-Free Modules, The subject of torsion-free modules over an arbitrary integral domain arises naturally as a generalization of torsion-free abelian groups. In this volume, Eben Matlis brings together his research on torsion-free modules that has appeared in a number of ma, Torsion-Free Modules

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Torsion-Free Modules, The subject of torsion-free modules over an arbitrary integral domain arises naturally as a generalization of torsion-free abelian groups. In this volume, Eben Matlis brings together his research on torsion-free modules that has appeared in a number of ma, Torsion-Free Modules

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Torsion-Free Modules, The subject of torsion-free modules over an arbitrary integral domain arises naturally as a generalization of torsion-free abelian groups. In this volume, Eben Matlis brings together his research on torsion-free modules that has appeared in a number of ma, Torsion-Free Modules

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