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- W2077349827 abstract "For the equations of elastodynamics with polyconvex stored energy, and some related simpler systems, we define a notion of dissipative measure-valued solution and show that such a solution agrees with a classical solution with the same initial data when such a classical solution exists. As an application of the method we give a short proof of strong convergence in the continuum limit of a lattice approximation of one dimensional elastodynamics in the presence of a classical solution. Also, for a system of conservation laws endowed with a positive and convex entropy, we show that dissipative measure-valued solutions attain their initial data in a strong sense after time averaging." @default.
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- W2077349827 date "2012-05-04" @default.
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- W2077349827 title "Weak–Strong Uniqueness of Dissipative Measure-Valued Solutions for Polyconvex Elastodynamics" @default.
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