Pages that link to "Item:Q1064355"

The following pages link to The Poincaré series of a codimension four Gorenstein ring is rational (Q1064355):

Displaying 20 items.

• On the rationality of Poincaré series of Gorenstein algebras via Macaulay's correspondence (Q309461) (← links)
• The Poincaré series of a local Gorenstein ring of multiplicity up to 10 is rational (Q1043862) (← links)
• Classification of the Tor-algebras of codimension four Gorenstein local rings (Q1058556) (← links)
• Linkage theory for algebras with pure resolutions (Q1081648) (← links)
• Poincaré series of modules over local rings of small embedding codepth or small linking number (Q1104989) (← links)
• Local rings over which all modules have rational Poincaré series (Q1313776) (← links)
• The Poincaré series of every finitely generated module over a codimension four almost complete intersection is a rational function (Q1336792) (← links)
• Growth of Betti numbers of modules over local rings of small embedding codimension or small linkage number (Q1336813) (← links)
• The Golod property of powers of the maximal ideal of a local ring (Q1645351) (← links)
• Rationality for generic toric rings (Q1964749) (← links)
• A survey on the Koszul homology algebra (Q2080069) (← links)
• The Poincaré series of the module of derivations of affine monomial curves (Q2386026) (← links)
• Free resolutions over short Gorenstein local rings (Q2430652) (← links)
• Poincaré series of modules over compressed Gorenstein local rings (Q2450109) (← links)
• Persistence of homology over commutative Noetherian rings (Q2675074) (← links)
• Poincaré Series and Deformations of Gorenstein Local Algebras (Q2839092) (← links)
• Classification of the Tor-Algebras of Codimension Four Almost Complete Intersections (Q3141842) (← links)
• On the minimal free resolution of $n+1$ general forms (Q3151271) (← links)
• Gorenstein algebras of codimension four and characteristic two (Q3778853) (← links)
• Vanishing of cohomology over Gorenstein rings of small codimension (Q4804084) (← links)