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Plane curve germs and contact factorization
by
Lecerf, Grégoire
, van der Hoeven, Joris
in
Algebra
/ Algorithms
/ Bivariate analysis
/ Codes
/ Curves
/ Error correction & detection
/ Polynomials
/ Random access memory
/ Random variables
/ Valuation
2025
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Plane curve germs and contact factorization
by
Lecerf, Grégoire
, van der Hoeven, Joris
in
Algebra
/ Algorithms
/ Bivariate analysis
/ Codes
/ Curves
/ Error correction & detection
/ Polynomials
/ Random access memory
/ Random variables
/ Valuation
2025
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Journal Article
Plane curve germs and contact factorization
2025
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Overview
Given an algebraic germ of a plane curve at the origin, in terms of a bivariate polynomial, we analyze the complexity of computing an irreducible decomposition up to any given truncation order. With a suitable representation of the irreducible components, and whenever the characteristic of the ground field is zero or larger than the degree of the germ, we design a new algorithm that involves a nearly linear number of arithmetic operations in the ground field plus a small amount of irreducible univariate polynomial factorizations.
Publisher
Springer Nature B.V
Subject
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