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A flux-interpolated advection scheme for fluid simulation

机译:用于流体模拟的通量插值的平程方案

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We propose a new advection scheme for fluid simulation that improves both conservation and numerical diffusion. Our work differs from previous works in that we re-formulate interpolation as cell-face flux of a vector field instantly constructed from a scalar field, rather than a per-point evaluation at back-traced positions. Our novel interpolation method enables excellent preservation of conservative quantities since the sum of flux exactly counteracts on cell faces, which eventually evaluates the boundary-flux of the whole domain. Our method can be implemented as a plug-and-play extension (or a temporary scratchpad) to the conventional semi-Lagrangian scheme; hence, our method naturally inherits all the benefits of semi-Lagrangian schemes and can be seamlessly integrated with existing fluid simulation pipelines together with other (black-boxed) solver components. We conducted numerical experiments to verify the accuracy of our scheme (conservation and the improved numerical diffusion) and compared its qualitative results with state-of-the-art advection schemes that are in heavy use in the production environment such as MacCormack and the WENO6 interpolation.
机译:我们提出了一种新的平流计划,用于改善保护和数值扩散。我们的工作与以前的作品不同,因为我们重新制定了从标量场立即构造的矢量场的插值,而不是在后跟踪位置的每点评估。我们的新型插值方法能够优异的保守量保存,因为磁通量完全抵消细胞面,最终评估整个域的边界通量。我们的方法可以作为传统半拉格朗日方案的即插即用扩展(或临时刮板)实现;因此,我们的方法自然地继承了半拉格朗日方案的所有好处,可以与现有的流体仿真管道与其他(黑匣子)求解器组件一起无缝集成。我们进行了数控实验,验证了我们方案(保护和改进的数值扩散)的准确性,并将其定性结果与最先进的平行计划进行了比较,这些结果在MacCormack等生产环境中沉重地使用,如Maccormack和Weno6插值。 。

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