On the mean curvature flow and Hamiltonians diffeomorphisms - Houenou, Djideme Franck
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Mean curvature flow plays an important role in geometric, mostly while searching for volume minimising submanifold. As a very powerful analysis technics, it is an interplay tool between analysis and geometry. It appears specially helpful to look for a map between manifold with somehow nice properties. It gives rise to a so called mean curvature flow method which helps and is widely used in the study of isotopy type of diffeomorphisms groups leading to some results in symplectic topology.

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Produktbeschreibung
Mean curvature flow plays an important role in geometric, mostly while searching for volume minimising submanifold. As a very powerful analysis technics, it is an interplay tool between analysis and geometry. It appears specially helpful to look for a map between manifold with somehow nice properties. It gives rise to a so called mean curvature flow method which helps and is widely used in the study of isotopy type of diffeomorphisms groups leading to some results in symplectic topology.
Autorenporträt
Dr Djideme Franck Houenou Graduated from IMSP / UAC in Geometrics flows and Symplectic topology. He is working as Assistant Professor at the department of Mathematics in the Faculty of Sciences and Technology of University of Abomey Calavi.