Abstract: A fundamental problem in algebraic geometry is to decompose the solution set of a polynomial system. A numerical irreducible decomposition is a numerical description of this solution set.
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May 6, 2019 · In this article, we pair a classical result to compute a smooth point on every irreducible component in every dimension using a single homotopy ...
Apr 25, 2019 · In this article, we pair a classical result to compute a smooth point on every irreducible component in every dimension using a single homotopy ...
Excess Intersections and Numerical Irreducible Decompositions
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A fundamental problem in algebraic geometry is to decompose the solution set of a polynomial system. A numerical description of this solution set is called a ...
A numerical irreducible decomposition is a numerical description of this solution set. Standard algorithms to compute this use a sequence of several homotopies.
A numerical irreducible decomposition is a numerical description of this solution set. Standard algorithms to compute this use a sequence of several homotopies.
Dec 7, 2021 · A fundamental problem in algebraic geometry is to decompose the solution set of a polynomial system. A numerical irreducible decomposition ...
This new approach uses isosingular theory and a classical result to compute a smooth point on every irreducible component in every dimension with a single ...
Abstract: A fundamental problem in algebraic geometry is to decompose the solution set of a polynomial system. A numerical description of this solution set is ...
Request PDF | On Dec 1, 2021, Daniel J. Bates and others published Excess intersections and numerical irreducible decompositions | Find, read and cite all the