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A Mathematical Description of the IDSA for Supernova Neutrino transport, its discretization and a comparison with a finite volume scheme for Boltzmann's Equation

机译：超新星中微子输运的IDSA的数学描述，离散化以及与玻尔兹曼方程的有限体积方案的比较

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International audience

机译：国际观众

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Berninger Heiko; Frenod Emmanuel; Gander Martin; Liebendörfer Mathias; Michaud Jérôme; Vasset Nicolas;
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年度 2012
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正文语种 en
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1. A mathematical description of the IDSA for supernova neutrino transport, its discretization and a comparison with a finite volume scheme for Boltzmann’s equation [J] . Heiko Berninger, Emmanuel Frénod, Martin J. Gander, ESAIM: Proceedings . 2013,第125期

机译：IDSA用于超新星中微子传输的数学描述，离散化以及与玻尔兹曼方程的有限体积方案的比较
2. SUPERNOVA SIMULATIONS WITH BOLTZMANN NEUTRINO TRANSPORT: A COMPARISON OF METHODS [J] . M. LIEBENDOERFER, M. RAMPP, H.-TH. JANKA, The Astrophysical journal . 2005,第2Pt1期

机译：玻尔兹曼中微子运输的超新星模拟：方法的比较
3. SUPERNOVA SIMULATIONS WITH BOLTZMANN NEUTRINO TRANSPORT: A COMPARISON OF METHODS [J] . M. LIEBENDOERFER, M. RAMPP, H.-TH. JANKA, The Astrophysical journal . 2005,第2Pt1期

机译：玻尔兹曼中微子运输的超新星模拟：方法的比较
4. A nine point finite volume Roe scheme for two-dimensional Saint-Venant equations with pollutant transport [C] . F. Benkhaldoun, L. Monthe, M. Chakir, International conference on computer methods and water resources . 1996

机译：具有污染物运输二维圣宫内方程的九点有限积储存方案
5. Comparison of finite volume and finite difference methods and convergence results for finite volume schemes [D] . Pham, Du 2007

机译：有限体积法和有限差分法的比较以及有限体积方案的收敛结果
6. Comparison of Finite Difference and Finite Volume Simulations for a Sc-Drying Mass Transport Model [O] . Ilka Selmer, Patricio Farrell, Irina Smirnova, 2020

机译：用于SC干燥质量运输模型的有限差分和有限体积模拟的比较
7. A Mathematical Description of the IDSA for Supernova Neutrino transport, its discretization and a comparison with a finite volume scheme for Boltzmann's Equation [O] . Berninger Heiko, Frenod Emmanuel, Gander Martin, 2012

机译：超新星中微子输运的IDSA的数学描述，离散化以及与玻尔兹曼方程的有限体积方案的比较

A Mathematical Description of the IDSA for Supernova Neutrino transport, its discretization and a comparison with a finite volume scheme for Boltzmann's Equation

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