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Convergence, bounded variation properties and Kruzhkov solution of a fully discrete Lagrangian–Eulerian scheme via weak asymptotic analysis for <scp>1D</scp> hyperbolic problems - MaRDI portal

Convergence, bounded variation properties and Kruzhkov solution of a fully discrete Lagrangian–Eulerian scheme via weak asymptotic analysis for <scp>1D</scp> hyperbolic problems (Q6086376)

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scientific article; zbMATH DE number 7777012
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Convergence, bounded variation properties and Kruzhkov solution of a fully discrete Lagrangian–Eulerian scheme via weak asymptotic analysis for <scp>1D</scp> hyperbolic problems
scientific article; zbMATH DE number 7777012

    Statements

    Convergence, bounded variation properties and Kruzhkov solution of a fully discrete Lagrangian–Eulerian scheme via weak asymptotic analysis for <scp>1D</scp> hyperbolic problems (English)
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    12 December 2023
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    fully discrete Lagrangian-Eulerian scheme
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    Kruzhkov entropy condition
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    maximum principle
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    no-flow curves
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    positivity-preserving
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    total variation nonincreasing
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    weak asymptotic analysis
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    weak bounded variation
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