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ALGEBRAIC GRID FRONT MARCHING METHODS

机译:代数网格前混合方法

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The transfinite interpolation formula of grid generation that employs the Hermite interpolation formula is improved by the addition of a grid front marching method embedded with a simple grid smoother. In the test cases, the proposed method preserved approximate grid orthogonality around all the boundaries and eliminates grid nonsmoothness, grid slope discontinuity, and grid overlapping that occurred with the original method. The required CPU time is about 2.2 times more than the CPU time required by the original method and is at least one order of magnitude faster than the elliptic grid solver employed as a grid smoother. The method was also applied to the linear grid system to improve grid smoothness, but its computing time is about 4 times greater than the original method and is of the same order as the elliptic grid smoother. For cases with boundary discontinuity, the grid front marching method is applied to only a few grid levels inward, the remaining grids are generated via the original transfinite interpolation formula, and the required computing time is only slightly longer than that of the original formula. [References: 15]
机译:通过添加嵌入了简单网格平滑器的网格前行进方法,改进了采用Hermite插值公式的网格生成超限插值公式。在测试案例中,提出的方法保留了所有边界附近的近似网格正交性,并消除了原始方法中出现的网格不平滑度,网格坡度不连续性和网格重叠现象。所需的CPU时间大约是原始方法所需的CPU时间的2.​​2倍,比用作网格平滑器的椭圆网格求解器至少快一个数量级。该方法还应用于线性网格系统以提高网格平滑度,但其计算时间约为原始方法的4倍,并且与椭圆网格平滑器的阶数相同。对于边界不连续的情况,网格前行方法仅向内应用了几个网格级别,其余网格是通过原始超限插值公式生成的,所需的计算时间仅比原始公式稍长。 [参考:15]

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