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CONVERGENCE FOR NON-STATIONARY ADVECTION- DIFFUSION EQUATION
Subject area: Science,Engineering and Technology · Area of research: Mechanical Engineering
Abstract
In this paper, we first consider parabolic advection-diffusion problem. And, we study a characteristic Galerkin method for non- stationary advection diffusion equation. Then, we prove the stability and convergency of these method.
Keywords
Advection- Diffusion Equation, convergency, characteristic Galerkin method
How to cite this paper
Khaing Khaing Soe Wai, San San Tint "CONVERGENCE FOR NON-STATIONARY ADVECTION- DIFFUSION EQUATION" Iconic Research And Engineering Journals Volume 3 Issue 1 2019 Page 280-283
Khaing Khaing Soe Wai, San San Tint "CONVERGENCE FOR NON-STATIONARY ADVECTION- DIFFUSION EQUATION" Iconic Research And Engineering Journals, vol. 3, no. 1, Jul. 2019
Khaing Khaing Soe Wai, San San Tint (2019). CONVERGENCE FOR NON-STATIONARY ADVECTION- DIFFUSION EQUATION. Iconic Research And Engineering Journals, 3(1).
Khaing Khaing Soe Wai, San San Tint "CONVERGENCE FOR NON-STATIONARY ADVECTION- DIFFUSION EQUATION" Iconic Research And Engineering Journals, vol. 3, no. 1, Jul. 2019.
@article{1701398,
author = {Khaing Khaing Soe Wai, San San Tint},
title = {CONVERGENCE FOR NON-STATIONARY ADVECTION- DIFFUSION EQUATION},
journal = {Iconic Research And Engineering Journals},
year = {2019},
volume = {3},
number = {1},
pages = {280-283},
issn = {2456-8880},
url = {https://www.irejournals.com/formatedpaper/1701398.pdf},
abstract = {In this paper, we first consider parabolic advection-diffusion problem. And, we study a characteristic Galerkin method for non- stationary advection diffusion equation. Then, we prove the stability and convergency of these method.},
keywords = {Advection- Diffusion Equation, convergency, characteristic Galerkin method},
month = {July},
}