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Ouyang, Q. (2000) Reaction Diffusion System Pattern Dynamics. Shanghai Science and Technology Education Press, Shanghai.

has been cited by the following article:

• TITLE: Numerical Simulation of Reaction-Diffusion Systems of Turing Pattern Formation

  AUTHORS: Gendai Gu, Hongxiao Peng

  KEYWORDS: Differential Method, Homotopy Analysis Method, Reaction-Diffusion Model, Turing Patterns

  JOURNAL NAME: International Journal of Modern Nonlinear Theory and Application, Vol.4 No.4, November 12, 2015

  ABSTRACT: Differential method and homotopy analysis method are used for solving the two-dimensional reaction-diffusion model. And the structure of the solutions is analyzed. Finally, the homotopy series solutions are simulated with the mathematical software Matlab, so the Turing patterns will be produced. Overall analysis and experimental simulation of the model show that the different parameters lead to different Turing pattern structures. As time goes on, the structure of Turing patterns changes, and the final solutions tend to stationary state.