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Optimal recovery using thin plate splines in finite volume methods for the numerical solution of hyperbolic conservation laws

机译：有限体积法中薄板样条的最优恢复 - 双曲守恒律的数值解

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作者
Thomas Sonar;
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年度 1996
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专利

1. Optimal recovery using thin plate splines in finite volume methods for the numerical solution of hyperbolic conservation laws [J] . Thomas Sonar IMA Journal of Numerical Analysis . 1996 ,第4期

机译：双曲守恒律数值解的有限体积法中使用薄板样条的最优恢复
2. An optimal error estimate for upwind Finite Volume methods for nonlinear hyperbolic conservation laws [J] . Daniel Bouche, Jean-Michel Ghidaglia, Frederic P. Pascal Applied numerical mathematics . 2011 ,第11期

机译：非线性双曲守恒律的迎风有限体积法的最佳误差估计
3. Upwind finite volume solution of sensitivity equations for hyperbolic systems of conservation laws with discontinuous solutions [J] . V. Guinot Computers & Fluids . 2009 ,第9期

机译：含不连续解的双曲守恒律系统灵敏度方程的迎风有限体积解
4. High order sub-cell finite volume method in solving hyperbolic conservation laws [C] . Jianhua Pan, Yuxin Ren AIAA computational fluid dynamics conference;AIAA aviation forum . 2015

机译：求解双曲守恒律的高阶子单元有限体积方法
5. Numerical solutions of hyperbolic conservation laws: Incorporating multi-resolution viscosity methods into the finite element framework. [D] . Calhoun-Lopez, Marcus. 2003

机译：双曲守恒律的数值解：将多分辨率黏度方法纳入有限元框架。
6. Preliminary Results Comparing Thin Plate Splines with Finite Element Methods for Modeling Brain Deformation during Neurosurgery using Intraoperative Ultrasound [O] . S. Frisken, M. Luo, I. Machado, -1

机译：初步结果比较薄板样条与有限元方法在术中使用术中超声对脑部变形进行建模的模型
7. Numerical solutions of hyperbolic conservation laws: incorporating multi-resolution viscosity methods into the finite element framework [O] . Calhoun-Lopez, Marcus 2003

机译：双曲守恒律的数值解：将多分辨率黏度方法纳入有限元框架

Optimal recovery using thin plate splines in finite volume methods for the numerical solution of hyperbolic conservation laws

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