Generic Gröbner bases and Weierstrass bases of homogeneous submodules of graded free modules
From MaRDI portal
Publication:1582725
DOI10.1016/S0022-4049(99)00131-0zbMath0972.13019MaRDI QIDQ1582725
Publication date: 21 November 2000
Published in: Journal of Pure and Applied Algebra (Search for Journal in Brave)
Polynomial rings and ideals; rings of integer-valued polynomials (13F20) Gröbner bases; other bases for ideals and modules (e.g., Janet and border bases) (13P10) Graded rings (13A02) Syzygies, resolutions, complexes and commutative rings (13D02)
Related Items (2)
Verification of the Connectedness of Space Curve Invariants for a Special Case ⋮ A combinatorial approach to involution and \(\delta \)-regularity. II: Structure analysis of polynomial modules with Pommaret bases
Cites Work
- Unnamed Item
- On Hironaka's monoideal
- On the structure of arithmetically Buchsbaum curves in \(P^ 3_ k\)
- Basic sequences of homogeneous ideals in polynomial rings
- Über die Deformation isolierter Singularitäten analytischer Mengen
- Application of the Generalized Weierstrass Preparation Theorem to the Study of Homogeneous Ideals
- Generators of graded modules associated with linear filter-regular sequences
This page was built for publication: Generic Gröbner bases and Weierstrass bases of homogeneous submodules of graded free modules
