Second analytic deviation one ideals and their Rees algebras

DOI10.1016/S0022-4049(96)00021-7zbMath0904.13002MaRDI QIDQ1361207

Mark R. Johnson

Publication date: 19 January 1999

Published in: Journal of Pure and Applied Algebra (Search for Journal in Brave)

zbMATH Keywords

number of generatorsanalytic deviationRees algebrasymmetric algebrareduction of an ideal

Mathematics Subject Classification ID

Ideals and multiplicative ideal theory in commutative rings (13A15) Associated graded rings of ideals (Rees ring, form ring), analytic spread and related topics (13A30)

Related Items (13)

Rees algebras and almost linearly presented ideals ⋮ Bounding the degrees of the defining equations of Rees rings for certain determinantal and Pfaffian ideals ⋮ A matrix of linear forms which is annihilated by a vector of indeterminates ⋮ The equations defining blowup algebras of height three Gorenstein ideals ⋮ On Rees algebras of ideals and modules over hypersurface rings ⋮ Rees algebras of truncations of complete intersections ⋮ The equations of Rees algebras of height three Gorenstein ideals in hypersurface rings ⋮ Depth of symmetric algebras of certain ideals ⋮ Normal Ideals and Expected Reduction Numbers^# ⋮ Rees algebras of ideals with low codimension ⋮ Normal blow-ups and their expected defining equations ⋮ Cohen-Macaulayness of Special Fiber Rings ⋮ Cohen-Macaulay fiber cones and defining ideal of Rees algebras of modules

Cites Work

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• Reduction numbers, Rees algebras and Pfaffian ideals
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• Reduction Exponent and Degree Bound for the Defining Equations of Graded Rings
• Powers of Ideals Having Small Analytic Deviation
• Algebra Structures for Finite Free Resolutions, and Some Structure Theorems for Ideals of Codimension 3
• Reduction number boundson analytic deviation 2 ideals andcohen-macaulayness of associated graded rings
• Ideals Having the Expected Reduction Number
• Ideals with sliding depth
• Jacobian Dual Fibrations

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