most citedArea laws for the entanglement entropy - a review

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Showing 2018 · math.APShow all

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math.AP2018★ 34 cited

Energy Conservation for the Compressible Euler and Navier-Stokes Equations with Vacuum

Ibrokhimbek Akramov, Tomasz Dębiec, Jack W. D. Skipper +1

We consider the compressible isentropic Euler equations on with a pressure law , where . This includes all physically relevant…

math.AP2018★ 17 cited

On the Extension of Onsager's Conjecture for General Conservation Laws

Claude Bardos, Piotr Gwiazda, Agnieszka Świerczewska-Gwiazda +2

The aim of this work is to extend and prove the Onsager conjecture for a class of conservation laws that possess generalized entropy. One of the main findings of this work is the "…

math.AP2018

The Dirichlet problem without the maximum principle

W. Arendt, A. F. M. ter Elst

Consider the Dirichlet problem with respect to an elliptic operator \[ A = - \sum_{k,l=1}^d \partial_k \, a_{kl} \, \partial_l - \sum_{k=1}^d \partial_k \, b_k + \sum_{k=1}^d c_k \…

math.AP2018★ 72 cited

Onsager's Conjecture with Physical Boundaries and an Application to the Vanishing Viscosity Limit

Claude Bardos, Edriss Titi, Emil Wiedemann

We consider the incompressible Euler equations in a bounded domain in three space dimensions. Recently, the first two authors proved Onsager's conjecture for bounded domains, i.e.,…