High order ADI method for solving unsteady convection-diffusion problems

By S. Karaa, Jun Zhang. 2004

219 citations recorded by the source corpus.

Subfields: Computational Mechanics, Electrical and Electronic Engineering, Numerical Analysis

View Paper: https://www.semanticscholar.org/paper/7514386d1f97a38480f4e04ef431d4e985c6298b

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Computational Mechanics

1. Ramesh Chand Mittal
2. R. Jain
3. Yu-xin Zhang
4. Yongbin Ge
5. Heng-fei Ding
6. Z. Tian

In Electrical and Electronic Engineering

1. Yu-xin Zhang
2. Ramesh Chand Mittal
3. Yongbin Ge
4. R. Jain
5. Heng-fei Ding
6. Z. Tian

In Numerical Analysis

1. Ramesh Chand Mittal
2. R. Jain
3. Yu-xin Zhang
4. Yongbin Ge
5. Heng-fei Ding
6. Z. Tian

Citations in the corpus

• Redefined cubic B-splines collocation method for solving convection–diffusion equations (2012, methodology): “Various numerical techniques have been developed and compared for solving the one dimensional convection–diffusion equation with constant coefficient [1–13].”
• A new fourth-order compact finite difference scheme for the two-dimensional second-order hyperbolic equation (2009, methodology): “At first, let we consider the following equation by using the ideas in [11,12]”
• A fourth-order compact ADI method for solving two-dimensional unsteady convection-diffusion problems (2007, methodology): “Recently, Karra and Zhang [13] developed a HOC ADI method for solving 2D unsteady convection diffusion problems.”