A tilting module over commutative integral domains

DOI10.1080/00927878708823535zbMath0629.16020OpenAlexW2038608859MaRDI QIDQ3765941

Alberto Facchini

Publication date: 1987

Published in: Communications in Algebra (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1080/00927878708823535

zbMATH Keywords

equivalenceendomorphism ringBrenner- Butler theoremcategory of I-divisible I-cotorsion E-modulescotorsion modules over integral domainsI-reduced I-cotorsion E-modulestilting modules over finite- dimensional algebras

Mathematics Subject Classification ID

Endomorphism rings; matrix rings (16S50) Module categories in associative algebras (16D90) Integral domains (13G05) Torsion theory for commutative rings (13D30) Representation theory of associative rings and algebras (16Gxx)

Related Items (15)

Derived equivalences of functor categories ⋮ Equivalences induced by infinitely generated silting modules ⋮ Cotorsion pairs generated by modules of bounded projective dimension. ⋮ The abelian closure of an exact category ⋮ TTF triples in functor categories. ⋮ Recollements and tilting objects ⋮ Tilting for regular rings of Krull dimension two ⋮ Triangulated Matlis equivalence ⋮ Exact categories and infinite tilting ⋮ Tilting modules over almost perfect domains ⋮ Equivalences induced by infinitely generated tilting modules ⋮ An independence result on cotorsion theories over valuation domains ⋮ Derived equivalence induced by infinitely generated 𝑛-tilting modules ⋮ Injective modules and divisible modules over hereditary rings. ⋮ Divisible modules and localization

Cites Work

• Infinite Abelian groups and homological methods
• Divisible modules over integral domains

This page was built for publication: A tilting module over commutative integral domains