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Titlebook: Scalar Conservation Laws; Giuseppe Maria Coclite Book 2024 The Editor(s) (if applicable) and The Author(s), under exclusive license to Spr

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Functions with Bounded Variation, solutions live if the initial data belong to . . We give several examples and prove some qualitative results and some compactness theorems that play a key role in the existence results. The proof and the definitions require only the knowledge of some basic measure theory because we do not consider
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Entropy Solutions,utional solution if and only if the Rankine-Hugoniot Condition holds. We then provide the definition of entropy solution and prove a necessary and sufficient condition for a shock to be an entropy solution. We conclude the chapter with the Kružkov Theorem stating the uniqueness and stability the entropy solution of a Cauchy problem.
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Functions with Bounded Variation, solutions live if the initial data belong to . . We give several examples and prove some qualitative results and some compactness theorems that play a key role in the existence results. The proof and the definitions require only the knowledge of some basic measure theory because we do not consider the general .-dimensional case.
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Vanishing Viscosity,n. It is interesting for the reminiscence of the convergence of the Navier-Stokes equations towards the Euler ones in fluid-dynamics. Moreover, it gives precious hints on the convergence analysis of numerical schemes.
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SpringerBriefs in Mathematicshttp://image.papertrans.cn/s/image/861066.jpg
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