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Geometric integrability for non-linear second-order hyperbolic partial differential equations in the plane

  • Niky Kamran (McGill University, Montreal)
A3 01 (Sophus-Lie room)

Abstract

Abstract: We will define a notion of geometric integrability for non-linear second-order hyperbolic partial differential equations in the plane which is based on the behaviour of the characteristic systems. We will then see how to characterize the geometrically integrable equations in terms of their conservation laws through the cohomology of the corresponding constrained variational bi-complex.

seminar
16.07.26

Oberseminar Analysis Oberseminar Analysis

MPI für Mathematik in den Naturwissenschaften Leipzig (Leipzig) E2 10 (Leon-Lichtenstein)
Universität Leipzig (Leipzig) Augusteum - A314

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