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Discontinuity-capturing Schemes with the BVD Algorithm for Simulations of Compressible Multiphase Flows

机译:具有BVD算法的不连续性捕获方案,用于模拟可压缩多相流量

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A new spatial reconstruction scheme in finite volume frameworks is designed and tested in this work. Different from most existing reconstruction processes which only use high order polynomials with limiting projections to seek accurate and stable solutions around discontinuities, the current scheme employs the traditional shock capturing MUSCL (Monotone Upstream-centered Schemes for Conservation Law) scheme as well as the interface sharpening THINC (Tangent of Hyperbola for INterface Capturing) scheme as two building-blocks of spatial reconstruction using the BVD (boundary variation diminishing) principle that minimizes the variations (jumps) of the reconstructed variables at cell boundaries. The resultant scheme is called MUSCL-THINC-BVD. Through solving basic one dimensional problems involving discontinuities such as stiff detonation fronts and material interfaces, the proposed scheme shows improved solution quality for discontinuities. Being algorithmically simple as another desirable feature, the proposed scheme is promising and worth further exploration.
机译:在这项工作中设计和测试了有限卷框架中的新空间重建方案。与大多数现有的重建过程不同,该过程仅使用具有限制投影的高阶多项式,以寻求不连续性的准确和稳定的解决方案,目前的方案采用传统的冲击捕获Muscr(单调上游居中的守护法)方案以及互联界面作为使用BVD(边界变化递减)原理的两个构建空间重建的两个构成块(边界变化)原理的地曲线(用于界面的双曲线的切线)方案,其最小化了在单元边界处的重建变量的变化(跳转)。得到的方案称为Muscl-Thinc-BVD。通过解决涉及不连续性的基本一个尺寸问题,如僵硬的爆震前沿和材料界面,所提出的方案显示出不连续性的改善的解决方案质量。作为另一种理想的特征进行算法简单,所提出的方案很有希望,值得进一步探索。

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