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Non-Linear Shallow Water Equations numerical integration on curvilinear boundary-conforming grids

机译:曲线边界协调网格上的非线性浅水方程数值积分

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An Upwind Weighted Essentially Non-Oscillatory scheme for the solution of the Shallow Water Equations on generalized curvilinear coordinate systems is proposed. The Shallow Water Equations are expressed in a contravariant formulation in which Christoffel symbols are avoided. The equations are solved by using a high-resolution finite-volume method incorporated with an exact Riemann Solver. A procedure developed in order to correct errors related to the difficulties of numerically satisfying the metric identities on generalized boundary-conforming grids is presented; this procedure allows the numerical scheme to satisfy the freestream preservation property on highly-distorted grids. The capacity of the proposed model is verified against test cases present in literature. The results obtained are compared with analytical solutions and alternative numerical solutions.
机译:提出了在广义曲线坐标系上求解浅水方程组的迎风加权基本非振荡方案。浅水方程式是用一个反公式表示的,其中避免使用Christoffel符号。通过使用高分辨率的有限体积方法和精确的黎曼求解器来求解方程。提出了一种程序,以纠正与在数值上满足广义边界一致网格上的度量同一性的困难有关的错误;此过程使数值方案可以满足高扭曲网格上的自由流保留特性。相对于文献中存在的测试案例,验证了所提出模型的能力。将获得的结果与解析解和替代数值解进行比较。

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