The Structure Theorem for Complete Intersections of Grade 4
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Publication:4680772
DOI10.1142/S1005386705000179zbMath1100.13012MaRDI QIDQ4680772
Publication date: 7 June 2005
Published in: Algebra Colloquium (Search for Journal in Brave)
Linkage, complete intersections and determinantal ideals (13C40) Complete intersections (14M10) Structure, classification theorems for modules and ideals in commutative rings (13C05)
Related Items (3)
Structure Theory for Grade Three Perfect Ideals Associated with Some Matrices ⋮ Structure theory for some classes of grade three perfect ideals ⋮ NEW CONSTRUCTION OF THE EAGON-NORTHCOTT COMPLEX
Cites Work
- Minimal algebra resolutions for cyclic modules defined by Huneke-Ulrich ideals
- A structure theorem for a class of grade three perfect ideals
- Poincaré series of modules over local rings of small embedding codepth or small linking number
- Algebra structures on some canonical resolutions
- A structure theorem for type 3, grade 3 perfect ideals
- Algebra structures on minimal resolutions of Gorenstein rings of embedding codimension four
- Liaison des variétés algébriques. I
- The minimal resolution of a codimension four almost complete intersection is a DG-algebra
- A grade five Gorenstein algebra with no minimal algebra resolutions
- What makes a complex exact?
- Gorenstein algebras of codimension four and characteristic two
- Obstructions to the Existence of Multiplicative Structures on Minimal Free Resolutions
- Algebra Structures for Finite Free Resolutions, and Some Structure Theorems for Ideals of Codimension 3
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