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Good bases for tame polynomials

Article ID Journal Published Year Pages File Type
10325492 Journal of Symbolic Computation 2005 24 Pages PDF
Abstract
An algorithm to compute a good basis of the Brieskorn lattice of a cohomologically tame polynomial is described. This algorithm is based on the results of C. Sabbah and generalizes the algorithm by A. Douai for convenient Newton non-degenerate polynomials.
Keywords
13P1013N1032S4032S35Mixed Hodge structureMonodromy
Related Topics
Physical Sciences and Engineering Computer Science Artificial Intelligence
Preview
Good bases for tame polynomials
Authors
Mathias Schulze,
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Journal
Journal of Symbolic Computation
Journal: Journal of Symbolic Computation
Related Categories
13P10
13N10
32S40
32S35
Mixed Hodge structure
Monodromy
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