Numerical Solutions and Stability Analysis of Brusselator System
Reaction-Diffusion systems
(Sprache: Englisch)
In this work, we studied the numerical solution of the Brusselator model in one dimension using FDM including explicit and implicit methods; FEM with weighted residual methods and iterative methods. Also, we studied the numerical solution of the Brusselator...
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In this work, we studied the numerical solution of the Brusselator model in one dimension using FDM including explicit and implicit methods; FEM with weighted residual methods and iterative methods. Also, we studied the numerical solution of the Brusselator model in two dimensions using ADI ( Alternating Direction Implicit) and ADE (Alternating Direction Explicit) methods. Besides, we studied the numerical stability of FDM (explicit and implicit methods); the numerical stability analysis of the Brusselator system was done in one-dimensional space and two-dimensional spaces. For one dimensional space, we have studied the numerical stability for explicit and implicit (Crank- Nicolson) methods and we have found the stability condition for explicit method, whereas the implicit method is unconditionally stable. For two dimensional space, we found the stability condition for ADE method, while ADI is unconditionally stable.
Autoren-Porträt von Rostam K. Saeed, Saad A. Manaa, Fadhil H. Easif
Easif, Fadhil H.Fadhil H.Easif 1982-1983: B.Sc. Mathematics- College of Science-Salahaddin University-Erbil - Kurdistan Region of Iraq. 1988-1989: M.Sc. Mathematics- College of Science-Salahaddin University-Erbil - Kurdistan Region of Iraq. 2009-2010: PhD. Mathematics -College of Education -University of Duhok - Kurdistan Region of Iraq.
Bibliographische Angaben
- Autoren: Rostam K. Saeed , Saad A. Manaa , Fadhil H. Easif
- 2020, 108 Seiten, Maße: 22 cm, Kartoniert (TB), Englisch
- Verlag: Noor Publishing
- ISBN-10: 6200775087
- ISBN-13: 9786200775085
Sprache:
Englisch
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