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Titlebook: Computing Qualitatively Correct Approximations of Balance Laws; Exponential-Fit, Wel Laurent Gosse Book 2013 Springer-Verlag Italia 2013 As

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書目名稱Computing Qualitatively Correct Approximations of Balance Laws
副標題Exponential-Fit, Wel
編輯Laurent Gosse
視頻videohttp://file.papertrans.cn/235/234748/234748.mp4
概述Surveys both analytical and numerical aspects of hyperbolic balance laws (including the recent theory of viscosity solutions for systems).Numerous derivations of both well-balanced and asymptotic-pres
叢書名稱SEMA SIMAI Springer Series
圖書封面Titlebook: Computing Qualitatively Correct Approximations of Balance Laws; Exponential-Fit, Wel Laurent Gosse Book 2013 Springer-Verlag Italia 2013 As
描述Substantial effort has been drawn for years onto the development of (possibly high-order) numerical techniques for the scalar homogeneous conservation law, an equation which is strongly dissipative in L1 thanks to shock wave formation. Such a dissipation property is generally lost when considering hyperbolic systems of conservation laws, or simply inhomogeneous scalar balance laws involving accretive or space-dependent source terms, because of complex wave interactions. An overall weaker dissipation can reveal intrinsic numerical weaknesses through specific nonlinear mechanisms: Hugoniot curves being deformed by local averaging steps in Godunov-type schemes, low-order errors propagating along expanding characteristics after having hit a discontinuity, exponential amplification of truncation errors in the presence of accretive source terms... This book aims at presenting rigorous derivations of different, sometimes called well-balanced, numerical schemes which succeed in reconciling high accuracy with a stronger robustness even in the aforementioned accretive contexts. It is divided into two parts: one dealing with hyperbolic systems of balance laws, such as arising from quasi-one d
出版日期Book 2013
關鍵詞Asymptotic-Preserving and Well-Balanced schemes; Diffusive approximations of kinetic equations; Hyperb
版次1
doihttps://doi.org/10.1007/978-88-470-2892-0
isbn_softcover978-88-470-5855-2
isbn_ebook978-88-470-2892-0Series ISSN 2199-3041 Series E-ISSN 2199-305X
issn_series 2199-3041
copyrightSpringer-Verlag Italia 2013
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Klein-Kramers Equation and Burgers/Fokker-Planck Model of Sprayns allow for a nearly complete treatment and the spectral technique of “elementary solutions” can be set up in order to produce well- balanced schemes for which the CFL condition is affected neither by the Vlasov term, nor by the drift-diffusion term in the . variable.
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Der Formalismus der Negativsprached the “box scheme”) and the exact solving of the steady-state equations in order to compute the numerical fluxes at each interface of the computational grid. A point of crucial importance is the following (quoting [61, p. 159]):
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Introduction and Chronological Perspectived the “box scheme”) and the exact solving of the steady-state equations in order to compute the numerical fluxes at each interface of the computational grid. A point of crucial importance is the following (quoting [61, p. 159]):
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