Uniqueness of shock waves under small perturbations for the Isentropic Euler Equations

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• William Golding (University of Texas at Austin)
• Wednesday 04 May 2022, 11:00-12:00
• Seminar Room 2, Newton Institute.

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FDE2 - Fractional differential equations

We consider bounded entropy solutions of the isentropic Euler equations with gamma = 3. We use the kinetic formulation of the equations and a De Giorgi type argument to show weak solutions of this type possess some a priori regularity. Combined with the relative entropy method, we are able to show uniqueness for small shocks under small perturbations, but without any regularity assumptions on the perturbation. This result provides a limit on the possible types of solutions constructible by convex integration techniques

This talk is part of the Isaac Newton Institute Seminar Series series.

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