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- Compact finite difference scheme (CFDS) on non-uniform meshes and their truncation errors are constructed by matching the Taylor series coefficient expansion. 摘要采用泰勒展式系数匹配的方法构造基于非等距网格的紧致差分格式并得出了它的截断误差。
- Compact finite difference scheme(CFDS)on non-uniform meshes and their truncation errors are constructed by matching the Taylor series coefficient expansion. 采用泰勒展式系数匹配的方法构造基于非等距网格的紧致差分格式并得出了它的截断误差。
- Compressible turbulent channel flows at two Mach numbers(M=0.8 and 1.3 ) are simulated by the numerical integration of the Navier-Stokes equations with a high-order compact finite difference scheme. 使用高精度的有限差分格式直接数值模拟了Mach数等于0.;8和1
- compact finite difference method 紧致有限差分方法
- high-order compact finite difference method 高精度紧致差分方法
- compact finite difference scheme 紧致差分格式
- high-order compact finite difference 高阶紧致差分
- In the paper, nonlinear incompressible N-S equations are numerically solved by combining the higher accuracy compact finite differences of non-uniform meshes with the fourier spectral expansion. 利用该数值方法结合流动稳定性理论,研究了多涡结构及二维扰动波在边界层中的非线性演化问题和二维扰动波在局部粗糙壁面的边界层中的非线性演化问题。
- Combined super compact finite difference scheme(CSCD) 组合型超紧致差分格式（CSCD）
- Method of Application of Combining ADI and the High-order Compact Finite Difference to Semiconductor Device Simulation 高阶紧致差分与ADI结合的器件模拟方法
- Compact finite difference method of two dimensional incompressible boundary layer on flat plate 二维不可压缩平板边界层的紧致有限差分法
- An ADI Method for the Breakdown Voltage Analysis of Thin-Film SOI RESURF Structure with the High-Order Compact Finite Difference 器件击穿电压模拟的高阶紧致差分格式离散的ADI方法
- High dip finite difference depth migration. 大倾角有限差分深度偏移
- compact finite difference 紧致有限差分
- The nonlinear differential equations are solved using finite difference method. 用有限差分法求解非线性微分方程组。
- The buckling critical load is calculated with finite difference method. 用差分法求解这个方程，得到了连续油管的临界失稳载荷。
- Finite difference methods for solving elliptic, parabolic and hyperbolic PDEs. 求解椭圆型，抛物型方程和双曲型偏微分方程的有限差分法。
- Taylor's exposition based on what we would call finite differences. 泰勒的阐述是建立在我们叫作有限差分的基础上的。
- The consolidation equations were discretized using Crank-Nicolson finite difference form to facilitate solving them. 利用Crank-Nicolson差分格式离散非线性固结方程以方便求解。
- The way of using finite difference method to solve the dynamic response factors of a two dimension prob lem is shown. 同时还介绍了用有限差分法计算二维问题的响应系数的方法。
