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An integrated space-time finite-volume method for moving-boundary problems

机译:运移边界问题的时空综合有限方法

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A new finite-volume method for moving-mesh problems, called the integrated space-time (IST)finite-volume method is presented. This concept extends the finite-volume principle to both space and time, thereby satisfying the geometric conservation law (GCL) implicitly. Consequently, the method lends itself well to moving-boundary problems. An additional feature of the IST is the unification of the transient and advection terms, so that the same second-order discretization can he used for both. The IST framework is implemented using a cell-centered method, which includes a new linearly-exact discretization for diffusion terms that is equally applicable to isotropic and anisotropic continua and collapses to classical computational molecules on orthogonal meshes. [References: 20]
机译:提出了一种新的运动网格有限体积方法,称为积分时空有限体积方法。该概念将有限体积原理扩展到空间和时间,从而隐式满足几何守恒定律(GCL)。因此,该方法非常适合于移动边界问题。 IST的另一个特点是瞬态和对流项的统一,因此可以对它们使用相同的二阶离散化。 IST框架是使用以单元为中心的方法实现的,该方法包括用于扩散项的新的线性精确离散化,该离散化同样适用于各向同性和各向异性连续体,并在正交网格上折叠为经典计算分子。 [参考:20]

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