Entropy-conservative diagonal-norm SBP flux-differencing schemes converge at order p to smooth solutions of general entropy-symmetrizable hyperbolic systems under periodic boundaries.
Two methods of Galerkin type achieving optimum饾惪2 rates of convergence for first order hyperbolics
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Convergence of entropy-conservative summation-by-parts discretizations to smooth solutions of hyperbolic conservation laws
Entropy-conservative diagonal-norm SBP flux-differencing schemes converge at order p to smooth solutions of general entropy-symmetrizable hyperbolic systems under periodic boundaries.