The Canny-Emiris conjecture for the sparse resultant
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Publication:6101263
DOI10.1007/s10208-021-09547-3zbMath1516.13029arXiv2004.14622WikidataQ113904740 ScholiaQ113904740MaRDI QIDQ6101263
Gabriela Jeronimo, Martín Sombra, Carlos D'Andrea
Publication date: 20 June 2023
Published in: Foundations of Computational Mathematics (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/2004.14622
Lattice polytopes in convex geometry (including relations with commutative algebra and algebraic geometry) (52B20) Solving polynomial systems; resultants (13P15)
Cites Work
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- Single-lifting Macaulay-type formulae of generalized unmixed sparse resultants
- A refinement of the Bernštein-Kušnirenko estimate
- Newton polyhedra of discriminants of projections
- Deformation techniques for sparse systems
- Théoremes de Bertini et applications
- The number of roots of a system of equations
- Multigraded resultants of Sylvester type
- On the Newton polytope of the resultant
- Inertia forms and resultant: A formulary
- Sparse resultant under vanishing coefficients
- Sparse resultants and straight-line programs
- Solving polynomial equations. Foundations, algorithms, and applications
- Exact matrix formula for the unmixed resultant in three variables
- Matrices in elimination theory
- Multihomogeneous resultant formulae by means of complexes
- The resultant of an unmixed bivariate system
- Multilinear polynomial systems: root isolation and bit complexity
- Matrix formulæ for resultants and discriminants of bivariate tensor-product polynomials
- Macaulay style formulas for sparse resultants
- Using Algebraic Geometry
- A Polyhedral Method for Solving Sparse Polynomial Systems
- Bilinear Systems with Two Supports
- Subdivisions for macaulay formulas of sparse systems
- A Poisson formula for the sparse resultant
- HAUTEUR NORMALISÉE DES VARIÉTÉS TORIQUES PROJECTIVES
- A subdivision-based algorithm for the sparse resultant
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