A Modular Algorithm for Computing the Intersection of a One-Dimensional Quasi-Component and a Hypersurface
From MaRDI portal
Publication:6496596
DOI10.1007/978-3-031-41724-5_4MaRDI QIDQ6496596
Unnamed Author, Alexander Brandt, Marc Moreno Maza, Unnamed Author
Publication date: 3 May 2024
Cites Work
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- Algorithms for computing triangular decomposition of polynomial systems
- Localization and primary decomposition of polynomial ideals
- Computational schemes for subresultant chains
- Towards extending Fulton's algorithm for computing intersection multiplicities beyond the bivariate case
- A complete algorithm for automated discovering of a class of inequality-type theorems
- Computing representations for radicals of finitely generated differential ideals
- Characteristic set method for differential-difference polynomial systems
- Computing differential characteristic sets by change of ordering
- A new method for solving algebraic systems of positive dimension
- Solving zero-dimensional algebraic systems
- A zero structure theorem for differential parametric systems
- Modular algorithms for computing Gröbner bases.
- Ritt-Wu characteristic set method for Laurent partial differential polynomial systems
- On the theories of triangular sets
- On the affine Bezout inequality
- On solving parametric polynomial systems
- Parallelization of triangular decompositions: techniques and implementation
- An Incremental Algorithm for Computing Cylindrical Algebraic Decompositions
- Computing the real solutions of polynomial systems with the RegularChains library in Maple
- Ideals, Varieties, and Algorithms
- Lifting techniques for triangular decompositions
- Probabilistic algorithms for computing resultants
- Triangular decomposition of semi-algebraic systems
- Quantifier elimination by cylindrical algebraic decomposition based on regular chains
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