3 Citations
Co-Gorenstein Algebras
- MathematicsAppl. Categorical Struct.
- 2019
It is shown that there is a connection between Co-Gorenstein algebras and the Nakayama and Generalized Nakayanama conjecture.
Injective stabilization of additive functors. II. (Co)torsion and the Auslander-Gruson-Jensen functor
- MathematicsJournal of Algebra
- 2020
Injective stabilization of additive functors, I. Preliminaries
- MathematicsJournal of Algebra
- 2019
References
SHOWING 1-10 OF 25 REFERENCES
GENERALIZATIONS OF QF-3 ALGEBRAS
- Mathematics
- 2010
This paper consists of three parts. The first is devoted to investigating the equivalence and left-right symmetry of several conditions known to characterize finite dimensional algebras which have a…
Rings and Categories of Modules
- Mathematics
- 1974
This book is intended to provide a self-contained account of much of the theory of rings and modules. The theme of the text throughout is the relationship between the one-sided ideal structure a ring…
Handbook of Categorical Algebra
- Mathematics
- 1994
The Handbook of Categorical Algebra is intended to give, in three volumes, a rather detailed account of what, ideally, everybody working in category theory should know, whatever the specific topic of…
The loop-space functor in homological algebra
- Mathematics
- 1960
This note constitutes a sequel to [AC], the terminology and notation of which are used throughout. Its purpose is to contribute some technical devices, viz. the notion of an ideal, and that of the…
Advanced Modern Algebra
- Mathematics
- 2002
This book is designed as a text for the first year of graduate algebra, but it can also serve as a reference since it contains more advanced topics as well. This second edition has a different…
Several constructions for factorization systems.
- Mathematics
- 2004
The paper develops the previously proposed approach to constructing fac- torization systems in general categories. This approach is applied to the problem of find- ing conditions under which a…
Handbook Of Categorical Algebra 1 Basic Category Theory
- Mathematics
- 2008
Category theory is the key to a clear presentation of modern abstract "Basic Category Theory for Computer Scientists" by Benjamin C. Pierce (1991). "Handbook of Categorical Algebra" by Francis…
Reflective subcategories
- MathematicsGlasgow Mathematical Journal
- 2000
Given a full subcategory [Fscr ] of a category [Ascr ], the existence of left [Fscr ]-approximations (or [Fscr ]-preenvelopes) completing diagrams in a unique way is equivalent to the fact that [Fscr…