Emmanuel ALLAUD's Web Page

Where you can find me: LCB 112.

Teaching

Summer 2005:
Spring 2005:
Fall 2004:

Summer 2004 : Math 3150; please click here.
Spring 2004: 1090 (College algebra).
Fall 2003: 1220 (Calculus II).

Research

My primary field is Hodge theory, more precisely Variations of Hodge structure and Griffiths' Transversality. I also have a foot in differential geometry and geometric PDEs (Cartan-Kaehler theory, moving frames).
My primary focus is to try to determine conditions (beyond Griffiths's transversality) on the Variations of Hodge Structures. This work relies heavily on Infinitesimal Variations of Hodge Structures and their properties (both in geometric context, or just as integral elements of the transversality differential exterior system).
In connection with my interest for PDEs I began to look at generalized functions. I will add here more relevant links, but you can already look at this thesis by V. Dévoué (University of Frenc West Indies) which gives a nice introduction to generalized functions in the context of PDEs solving for irregular initial conditions or characteristic problems.
V. Dévoué PhD thesis

Papers

Conferences, seminars

List of given talks:

I attended the following conferences: