Add to ORKGThere is a growing body of research concerned with extending the rich theory of commutative Gorenstein rings to DG (=Differential Graded) algebras. This subject began with the work of Félix, Halperin, and Thomas [7] on a Gorenstein condition for (cochains complexes of) topological spaces, which extends classical Poincare
We prove that the class of Gorenstein injective modules is enveloping over commutative noetherian ri...
Let (R,m, k) be a commutative noetherian local ring with dualizing complex DR, normalized by Extdep...
We show that every finitely generated left R-module in the Auslander class over an n-perfect ring R ...
We apply geometric techniques from representation theory to the study of homologically finite differ...
We prove that every Commutative differential graded algebra whose cohomology is a simply-connected P...
In this paper we take some classical ideas from commutative algebra, mostly ideas involving duality,...
ABSTRACT. We consider cohomologically noetherian commutative DG rings. For such a DG ring A we defin...
The main goal of this thesis is to investigate properties of two types of Differential Graded Algebr...
We introduce a notion of Gorenstein algebras of codimension c and demonstrate that Serre duality the...
This book presents four lectures on recent research in commutative algebra and its applications to a...
AbstractWe apply ideas from commutative algebra, and Morita theory to algebraic topology using ring ...
AbstractThe (dual) Dold–Kan correspondence says that there is an equivalence of categories K:Ch⩾0→Ab...
This paper studies the role of dg-Lie algebroids in derived deformation theory. More precisely, we p...
We study differential graded algebras (DGAs) whose homology is an exterior algebra over a commutativ...
We investigate when a commutative ring spectrum R satisfies a homotopical version of local Gorenstei...
We prove that the class of Gorenstein injective modules is enveloping over commutative noetherian ri...
Let (R,m, k) be a commutative noetherian local ring with dualizing complex DR, normalized by Extdep...
We show that every finitely generated left R-module in the Auslander class over an n-perfect ring R ...
We apply geometric techniques from representation theory to the study of homologically finite differ...
We prove that every Commutative differential graded algebra whose cohomology is a simply-connected P...
In this paper we take some classical ideas from commutative algebra, mostly ideas involving duality,...
ABSTRACT. We consider cohomologically noetherian commutative DG rings. For such a DG ring A we defin...
The main goal of this thesis is to investigate properties of two types of Differential Graded Algebr...
We introduce a notion of Gorenstein algebras of codimension c and demonstrate that Serre duality the...
This book presents four lectures on recent research in commutative algebra and its applications to a...
AbstractWe apply ideas from commutative algebra, and Morita theory to algebraic topology using ring ...
AbstractThe (dual) Dold–Kan correspondence says that there is an equivalence of categories K:Ch⩾0→Ab...
This paper studies the role of dg-Lie algebroids in derived deformation theory. More precisely, we p...
We study differential graded algebras (DGAs) whose homology is an exterior algebra over a commutativ...
We investigate when a commutative ring spectrum R satisfies a homotopical version of local Gorenstei...
We prove that the class of Gorenstein injective modules is enveloping over commutative noetherian ri...
Let (R,m, k) be a commutative noetherian local ring with dualizing complex DR, normalized by Extdep...
We show that every finitely generated left R-module in the Auslander class over an n-perfect ring R ...