Mathematics – Algebraic Geometry
Scientific paper
2003-06-06
J. Symb. Comp. 39,1 (2005), 103-126
Mathematics
Algebraic Geometry
28 pages, 0 figures, http://www.mathematik.uni-kl.de/~mschulze
Scientific paper
10.1016/j.jsc.2004.10.001
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.
No associations
LandOfFree
Good bases for tame polynomials does not yet have a rating. At this time, there are no reviews or comments for this scientific paper.
If you have personal experience with Good bases for tame polynomials, we encourage you to share that experience with our LandOfFree.com community. Your opinion is very important and Good bases for tame polynomials will most certainly appreciate the feedback.
Profile ID: LFWR-SCP-O-435060