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- 27 on the Endomorphism Ring of a Semi-Injective Module 1
- UC Berkeley UC Berkeley Previously Published Works
- 13 Endomorphism Algebras
- Some Algebraically Compact Modules. I Claus Michael
- Describing Ideals of Endomorphism Rings
- Corner Ring Theory: a Generalization of Peirce Decompositions, I T
- Basic Algebra
- Constructing Homomorphism Spaces and Endomorphism Rings
- Matrix Ring - Wikipedia, the Free Encyclopedia
- Introducing Noncommutative Algebra
- Rings Whose Right Modules Are Direct Sums of Indecomposable Modules
- MODULES OVER the ENDOMORPHISM RING of a FINITELY GENERATED PROJECTIVE MODULE F
- Semisimple Ring Spectra
- H-Module Endomorphism Rings
- Pure-Injective Modules Prest, Mike 2008 MIMS Eprint
- PEIRCE DECOMPOSITIONS, IDEMPOTENTS and RINGS 3 Treatment, I.E., We Look for Results Which Are Independent of Particular Generalized Matrix Ring Representations
- Endomorphism Rings of Abelian Groups Algebras and Applications
- Math 101B: Algebra Ii Part C: Semisimplicity
- Chapter IX. the Structure of Rings Section IX.1
- Math 100C: Homomorphism Rings of G-Modules Supplement
- 7 Endomorphism Rings
- Does the Automorphism Group Generate the Endomorphism Ring in Repž.S, R ?
- Indecomposable Decompositions of Finitely Presented Pure-Injective Modules
- Arxiv:0905.0019V5 [Math.NT]
- Modules Whose Endomorphism Rings Are Von Neumann Regular
- Noncommutative Algebra
- Modules Whose Endomorphism Rings Are Baer Abstract
- Chapter XII. the Endomorphism Ring. § 1. First Basic Results About The
- (1)-(3), Let (A,+) Be an Abelian Group. an Endomorphism
- What Is a Group Ring?
- Model Theory and Modules Prest, Mike 2003 MIMS Eprint
- Projectivity and Flatness Over the Endomorphism Ring of a Finitely Generated Module
- Endomorphism Rings of Primary Abelian Groups
- An Ensemble of Idempotent Lifting Hypotheses
- 13 Endomorphism Algebras
- 1 the Basics
- Endomorphism Rings and Automorphism Groups of Separable Torsion-Free Modules Over Valuation Domains
- Describing Ideals of Endomorphism Rings 1
- TIFR Notes on Semisimple Rings, Central Simple Algebras, Etc
- LTCC Representation Theory Matt Fayers, Based on Notes by Markus Linckelmann