SMS scnews item created by Laurentiu Paunescu at Fri 2 Sep 2011 1428
Type: Seminar
Distribution: World
Expiry: 6 Sep 2011
Calendar1: 6 Sep 2011 1200-1300
CalLoc1: Carslaw 707A
Auth: laurent@bari.maths.usyd.edu.au

Geometry

Multiplicity modulo 2 as a metric invariant

Guillaume Valette

The multiplicity of a real analytic hypersurface defined by a reduced analytic equation P = 0, is the lowest homogeneous degree in the Taylor expansion of P . Modulo 2 it is independent of the chosen reduced equation. This talk will address the following question: Is multiplicity modulo 2 a metric invariant ? I will give some partial answers.

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