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A specially combined lower-upper factored implicit scheme for three-dimensional compressible Navier-Stokes equations

机译:三维可压缩Navier-Stokes方程的特殊组合的上下乘因式隐式格式

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摘要

A specially combined lower-upper factored implicit scheme based on the lower-upper symmetric-Gauss-Seidel (LU-SGS) implicit scheme in conjunction with diagonalization and Gaussian elimination (GE) is proposed for solving the compressible, three-dimensional Navier-Stokes equations and the two-equation q-ω turbulence model. The present scheme, LU-SGS-GE, contains all features of the LU-SGS scheme. Because the similarity transforms are used to construct upstream Jacobian matrices of flux vectors, it leads to much faster convergence and better stability without improper numerical dissipation and free-parameters; besides, the block-diagonal matrix inversions are still eliminated partly, and the implicit operator can also be vectorized completely. The new implicit scheme can be used for solving the unsteady three-dimensional flows.
机译:提出了一种基于下对称高斯-赛德尔(LU-SGS)隐式方案与对角化和高斯消去(GE)结合的特殊组合的下-上因式隐式方案,以解决可压缩三维Navier-Stokes问题方程和两方程q-ω湍流模型。本方案LU-SGS-GE包含LU-SGS方案的所有功能。因为相似变换用于构造通量矢量的上游雅可比矩阵,所以它会导致更快的收敛性和更好的稳定性,而不会产生不适当的数值耗散和自由参数。此外,块对角矩阵求逆仍然可以部分消除,隐式算子也可以完全向量化。新的隐式方案可用于求解不稳定的三维流。

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