1) Lévy-Feller advection-dispersion equation
Lévy-Feller对流-扩散方程
1.
Using Laplace and Fourier transform,the analytic solution of the Lévy-Feller advection-dispersion equation was derived by the corresponding Green s function.
考虑Lévy-Feller对流-扩散过程,应用Laplace和Fourier变换及其逆变换导出了用格林函数表示的Lévy-Feller对流-扩散方程的解析解,结果中去掉对流项的特殊情况与Mainardi等的研究结果是一致的。
2) 3-D advection and diffusion equation
3D对流扩散方程
3) convection-diffusion equation
对流扩散方程
1.
Comparative investigation of some high-order explicit schemes combined with QUICK for the convection-diffusion equation of pollutants;
污染物对流扩散方程的几种新的高阶QUICK组合显格式比较研究
2.
Spline subdomain precise integration scheme for convection-diffusion equation with constant coefficient;
一维常系数对流扩散方程的样条子域精细积分法
3.
H~1-Galerkin mixed element method for convection-diffusion equation;
对流扩散方程H~1-Galerkin混合有限元方法
5) convection diffusion equation
对流扩散方程
1.
Multigrid method based on the high accuracy full implicit scheme of the convection diffusion equation;
二维对流扩散方程的高精度全隐式多重网格方法
2.
Implicit difference method for the 3-D unsteady convection diffusion equation
求解三维非定常对流扩散方程的隐式差分方法
3.
High-order difference method for the unsteady convection diffusion equation
求解非定常对流扩散方程的高精度差分格式
6) diffusion-convection equation
对流扩散方程
1.
Solving one dimension diffusion-convection equation by Excel;
用Excel快速求解一维非稳态对流扩散方程
2.
The algorithm of combined difference quotient for diffusion-convection equations is proposed.
给出了求解对流扩散方程的组合差商算法,所导出的显式差分格式其精度为o(τ2 +h2 ) ,对从对流占优到扩散占优的问题都有较好的适应性,并可针对不同的情况选取不同的参数得到尽可能大的稳定性条件。
3.
An alternative segment method for solving diffusion-convection equations is given using Crank-Nicolson scheme and Saul’yev type asymmetric difference schemes.
结合Crank-Nicolson格式和第二类Saul’yev非对称格式,设计求解对流扩散方程的交替分组显式方法。
补充资料：对流扩散
分子式：
CAS号：
性质：在湍流流体中，物质的传递既靠分子扩散也靠涡流扩散，合称对流扩散。
CAS号：
性质：在湍流流体中，物质的传递既靠分子扩散也靠涡流扩散，合称对流扩散。
说明：补充资料仅用于学习参考，请勿用于其它任何用途。
参考词条