Certain graded algebras are always Cohen-Macaulay

From MaRDI portal
Publication:1230961

DOI10.1016/0021-8693(76)90112-5zbMath0338.13013OpenAlexW2066957949MaRDI QIDQ1230961

Giuseppe Valla

Publication date: 1976

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

Full work available at URL: https://doi.org/10.1016/0021-8693(76)90112-5




Related Items (47)

Remarks on lifting of Cohen-Macaulay propertyA note on the symmetric algebras which are gorenstein ringsThe \(S_ 2\)-closure of a Rees algebraEvaluation of Brauer elements over local fieldsAsymptotic Property of the 𝕀-Invariant of the Associated Graded ModulesCohen-Macaulay Rees algebras of ideals having analytic deviation twoMixed multiplicities of ideals versus mixed volumes of polytopesRees Algebras and Mixed MultiplicitiesReduction numbers, Rees algebras and Pfaffian idealsExtended Rees algebras and mixed multiplicitiesDepth formulas for certain graded rings associated to an idealWhen is the rees algebra cohen—macaulay?A note on the cohen-macaulayness of rees algebras of filtrationsLocal cohomology of certain Rees- and form-rings. IOn symmetric algebras which are Cohen MacaulayOn associated graded rings of normal idealsRees algebras of contracted ideals in two-dimensional regular local ringsOn Depth of Rees Modules and Hilbert FunctionsThe associated graded modules of Buchsbaum modules with respect to \({\mathfrak m}\)-primary ideals in the equi-\(\mathbb{I}\)-invariant caseMultigraded Rees algebras and mixed multiplicitiesOn the Gorensteinness of Rees and form rings of almost complete intersectionsOn arithmetic Macaulayfication of Noetherian ringsBurch's inequality and the depth of the blow up rings of an ideal.Rees algebras with minimal multiplicityForm rings and regular sequencesA Formula for the Multiplicity of the Multi-graded Extended Rees AlgebraNormal blow-ups and their expected defining equationsUnnamed ItemFinitely Graded Local Cohomology and the Depths of Graded AlgebrasOn Macaulayfication of Noetherian schemesOn the Cohen-Macaulayfication of certain Buchsbaum ringsBuchsbaumness in Rees algebras associated to ideals of minimal multiplicity\(M\)-sequences, graph ideals, and ladder ideals of linear typeThe Cohen–Macaulay and Gorenstein Properties of Rings Associated to FiltrationsToward a theory of generalized Cohen-Macaulay modulesToward a theory of generalized Cohen-Macaulay modulesMultigraded Rees algebras of \({\mathfrak M}\)-primary ideals in local rings of dimension greater than oneCohen-Macaulayness and negativity of \(A\)-invariants in Rees algebras associated to \(\mathfrak m\)-primary ideals of minimal multiplicityOn the cohen-macaulay type of the symmetric algebra of a local ringThe Cohen-Macaulayness of the Rees algebras of local ringsNoetherian local rings with Buchsbaum associated graded ringsRees rings and form rings of almost complete intersectionsOn arithmetic macaulayfication of certain local ringsGraded Cohen-Macaulay rings associated to equimultiple idealsLocal cohomology of certain Rees- and form-rings. IIThe blowup closure of a set of ideals with applications to \(TI\) closure.On the Grauert-Riemenschneider vanishing theorem



Cites Work


This page was built for publication: Certain graded algebras are always Cohen-Macaulay