• 本文给出一种多段型绕流分区贴体网格生成方法

    A method has been developed which generates the body-fitted coordinates of multi-element airfoils by using of a grid patching technique.

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  • 计算中使用贴体坐标数值网格生成方法

    Body fitted grid generation method is employed for the computation.

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  • 计算定常流动时采用贴体运动网格,每一个时间步长生成

    The moving grids are attached to the wing and are generated at every time step in the calculation for the unsteady viscous flows.

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  • 网格生成采用贴体坐标技术

    Grid generation is using moving mesh technology in a body fitted coordinates.

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  • 贴体坐标网格生成算法流体动力学等领域进行数值模拟关键技术问题。

    The algorithm for body-fitted coordinate grids generation is one of the key techniques of numerical simulation in hydrokinetics.

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  • 数值模拟中,采用了压缩流的控制方程,用贴体坐标技术进行了网格生成

    In the numerical simulation, a weakly compressible flow model and the body fitted grid technique are used.

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  • 采用直接求解微分方程组方法生成具有复杂扭曲规律的三离心叶轮贴体网格坐标

    The body-fitted computational grid for twisted channels of a centrifugal impeller is generated by solving elliptic partial differential equations directly, so that the grid lines are smooth.

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  • 椭圆方程生成数值网格一种贴体网格

    Numerical grids generated by solving elliptical equations are boundary-fitted.

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  • 运用贴体坐标转换方程温度控制方程进行离散求解生成梯形区域物理平面贴体网格,同时应用非正交曲线坐标系对任一角度的梯形区域的温度场进行模拟计算。

    The body-fitted transformation equation was used to disperse and compute the dominate equation of temperature filed, producing the body-fitted grids of the physical domain of the trapeziform region.

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  • 通过实例验证针对任一复杂三维区域进行分块贴体网格数值生成保证区域分块后,仍能分界面上具有良好的网格连续性

    The given examples show that the method may deal with arbitrary complex 3-d domain, and the grid continuity on interfaces is promised.

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  • 本文应用空间理想非均匀线性弹性力学平衡关系生成三维贴体边界正交网格

    Three-dimensional body-fitted grids perpendicular to the boundary are generated in this paper by applying equilibrium relation of forces acting on the ideal non-uniform linear elastic lines.

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  • 本文应用空间理想非均匀线性弹性力学平衡关系生成三维贴体边界正交网格

    Three-dimensional body-fitted grids perpendicular to the boundary are generated in this paper by applying equilibrium relation of forces acting on the ideal non-uniform linear elastic lines.

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