On the approximate Jacobian Newton diagrams of an irreducible plane curve
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概要
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We introduce the notion of an approximate Jacobian Newton diagram which is the Jacobian Newton diagram of the morphism (f(k),f), where f is a branch and f(k) is a characteristic approximate root of f. We prove that the set of all approximate Jacobian Newton diagrams is a complete topological invariant. This generalizes theorems of Merle and Ephraim about the decomposition of the polar curve of a branch.
著者
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Garcia Barroso
Departamento De Matematica Fundamental Facultad De Matematicas Universidad De La Laguna
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García Barroso
Departamento de Matemática Fundamental, Facultad de Matemáticas, Universidad de La Laguna
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Gwoździewicz Janusz
Department of Mathematics, Technical University
関連論文
- Newton diagrams and equivalence of plane curve germs
- On the approximate Jacobian Newton diagrams of an irreducible plane curve