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扰动方程 meaning in English

perturbation equation

Examples

  1. The fourth - order explicit upwind - biased compact difference schemes are used in the spatial discretization of the nonlinear convection terms . these difference schemes can be used in all computational region including the boundary neighborhood , and can overcome the difficulty not adapting simultaneously in the boundary neighborhood for general three - dimensional fourth - order central difference schemes , and improve computational stability a nd resolution . the compact difference equations with high accuracy and resolution for solving the incompressible n - s equations and perturbation equations are composed of these compact difference schemes , and provides an effective numerical method for the investigations of the turbulent spots and coherent structures
    文中发展了四阶时间分裂法用于navier - stokes方程及其扰动方程的时间离散;对分裂得出的关于压力的poisson方程和关于速度的helmholtz方程,建立三维耦合四阶紧致迎风差分格式;这些格式适用于包括邻近边界点在内的计算区域,克服了三维各自用四阶中心差分格式离散不适用于边界邻域的困难,并提高了稳定性和分辨率,用这些格式分别组成了数值求解navier - stokes方程及其扰动方程的高精度、高分辨率的紧致差分方程组,为湍斑及湍流相干结构的研究提供了有效的数值方法。
  2. In this part , outstanding nonlinear characteristic of mesoscale . disturbance in vertical direction , we obtain nonlinear symmrtric disturbance eqution and disturbance amplitude " s evolution eqution by use of multi - scale and singular perturbation technique . the equation is an extensive schrodinger one . what s more , we find it s solution
    在这部分,我们重点突出中尺度扰动在垂直方向上的非线性特征,从而得到了非线性对称扰动方程,运用多尺度、奇异摄动方法,得到了扰动的振幅演变方程,它是一个广义schr (
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Related Words

  1. 扰动量
  2. 扰动稳定性
  3. 扰动地层
  4. 相位扰动
  5. 结构扰动
  6. 低头扰动
  7. 扰动行星
  8. 轴对称扰动
  9. 扰动误差
  10. 边界扰动
  11. 扰动范围
  12. 扰动方差
  13. 扰动方程式
  14. 扰动方法
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