位置：成果数据库 > 期刊 > 期刊详情页
Spectral Method for Navier-Stokes Equations with Slip Boundary Conditions
  • ISSN号：0885-7474
  • 期刊名称：Journal of Scientific Computing
  • 时间：2014.1
  • 页码：249-274
  • 相关项目：高维非直角区域上的谱和谱元方法
作者： Guo, Ben-yu|Jiao, Yu-jian|
同期刊论文项目
高维非直角区域上的谱和谱元方法
期刊论文 35
同项目期刊论文
Spectral method for vorticity-stream function form of Navier-Stokes equations with slip boundary con
Spectral method for high order problems
Some progress in spectral methods
Jacobi and Laguerre quasi-orthogonal approximations and related interpolations
The spectral method for high order problems with proper simulations of asymptotic behaviors at infin
Fourth-order compact finite difference methods and monotone iterative algorithms for semilinear elli
A multistep legendre-gauss spectral collocation method for nonlinear volterra integral equations
Spectral method for mixed inhomogeneous boundary value problems in three dimensions
Generalized Hermite spectral method matching asymptotic behaviors
Spectral and spectral element methods for high order problems with mixed boundary conditions
Composite Spectral Method for Exterior Problems with Polygonal Obstacles
Spectralmethod for Navier–Stokes equations with non-slip boundary conditions by using divergence-fre
Spectralmethod for fourth-order problems on quadrilaterals
Non-isotropicJacobi spectral and pseudospectral methods in three dimensions
无界区域问题的谱和拟谱方法
A spectral method for mixed boundary value problems on hexahedrons
A collocation method for generalized nonlinear Klein-Gordon equation
一类线性奇异边值问题的谱配置方法
一类线性方程组奇异边值问题的谱配置方法
高阶混合非齐次边值问题的多区域谱方法
Klein-Gordon-Schrodinger方程组的精确解
非线性热传导方程混合问题插值逼近
非线性Klein-Gordon方程的广义Hermite谱方法
变形Boussinesq方程组的精确解
全直线上热传导方程广义Hermite谱方法
Generalized Jacobi rational spectral method on the half line
MIXED SPECTRAL METHOD FOR NAVIER-STOKES EQUATIONS IN AN INFINITE STRIP BY USING GENERALIZED LAGUERRE
Domain Decomposition Spectral Method for Mixed Inhomogeneous Boundary Value Problems of High Order D
二阶常微分方程初值问题的Laguerre-Gauss配置法
Generalized Jacobi approximation in multiple dimensions and its applications