Singularity the polar of a plane branch in K(2p;2q;2q+d)
DOI:
https://doi.org/10.15381/pes.v22i1.15758Keywords:
No degenerate; Singularity; Newton PolygonAbstract
We show that there is a Zariski open, in the set of plane branches with characteristic exponents 2p; 2q and 2q+d, wich is denoted by K(2p; 2q; 2q+d), with mcd{p,q} = 1 and d odd, where the polar is no degenerate, its topology is constant and determined only for p and q.
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Copyright (c) 2019 Mauro Fernando Hernández Iglesias
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