Monodromy of plane curves and quasi-ordinary surfaces
G. Kennedy and L. McEwan
Journal of Singularities
volume 1 (2010), 146-168
Received 14 October 2009. Received in revised form 9 November 2010.
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Abstract:
We establish an explicit recursive formula for the vertical monodromies of an irreducible quasi-ordinary surface in C^3. The calculation employs a local description of the singularity at the generic point of each singular component in terms of a "truncation" and a "derived" surface. These objects are also used to retrieve a formula for the (classical) horizontal monodromy in recursive terms.
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Author(s) information:
G. Kennedy | L. McEwan |
Ohio State University at Mansfield | Ohio State University at Mansfield |
1760 University Drive | 1760 University Drive |
Mansfield, Ohio 44906, USA | Mansfield, Ohio 44906, USA |
email: kennedy@math.ohio-state.edu | email: mcewan@math.ohio-state.edu |