Pages that link to "Item:Q1823272"
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The following pages link to Isomorphism of endomorphism algebras over complete discrete valuation rings (Q1823272):
Displaying 23 items.
- Endomorphisms of rank one mixed modules over discrete valuation rings (Q790945) (← links)
- Modules over discrete valuation domains. I (Q941936) (← links)
- A note on isomorphism of endomorphism algebras of modules over valuation domains (Q1097314) (← links)
- A theorem on modular endomorphism rings (Q1112154) (← links)
- A family of commutative endomorphism algebras (Q1270361) (← links)
- An equivalence for categories of modules over a complete discrete valuation domain (Q1384872) (← links)
- The Baer-Kaplansky theorem for a class of global mixed groups (Q1815505) (← links)
- Outer automorphisms of endomorphism rings of Warfield groups (Q1894893) (← links)
- Endomorphism algebras of modules with distinguished torsion-free elements (Q1904079) (← links)
- Around the Baer-Kaplansky theorem (Q2036475) (← links)
- Finitely generated mixed modules of Warfield type (Q2039361) (← links)
- Modules over discrete valuation domains. III (Q2231181) (← links)
- A Baer-Kaplansky theorem for modules over principal ideal domains (Q2259538) (← links)
- May modules of countable rank (Q2293666) (← links)
- Modules over discrete valuation domains. II (Q2519166) (← links)
- Influence of the Baer-Kaplansky theorem on the development of the theory of groups, rings, and modules (Q2689031) (← links)
- Mixed modules over incomplete discrete valuation rings (Q3141942) (← links)
- The Jacobson Radical’s Role in Isomorphism Theorems for p-Adic Modules Extends to Topological Isomorphism (Q3298257) (← links)
- REPRESENTATION OF ALGEBRAS OVER A COMPLETE DISCRETE VALUATION RING (Q3320560) (← links)
- (Q4214876) (← links)
- On May Modules of Finite Rank and the Jacobson Radicals of Their Endomorphism Rings (Q4614150) (← links)
- The Baer–Kaplansky Theorem for all abelian groups and modules (Q5070201) (← links)
- The use of the finite topology on endomorphism rings (Q5946469) (← links)
