By Laurent Gosse
- Surveys either analytical and numerical elements of hyperbolic balance
legislation (including the hot thought of viscosity ideas for systems)
- Numerous derivations of either well-balanced and
asymptotic-preserving schemes emphasizing kin among every one other
Includes unique fabric approximately K-multibranch options for linear
geometric optics or order-preserving strings
- Several chapters approximately numerical approximation of chemotaxis or
semiconductor kinetic versions which reveal consistent macroscopic fluxes
at desk bound nation ("qualitatively right" approximations)
- Presents well-balanced options for linearized Boltzmann and Fokker-Planck kinetic equations counting on "Caseology" methods.
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Computing Qualitatively Correct Approximations of Balance Laws: Exponential-Fit, Well-Balanced and Asymptotic-Preserving: 2 (SEMA SIMAI Springer Series) by Laurent Gosse