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Analytical Solution of Nonlinear Dynamics of a Self-Igniting Reaction-Diffusion System Using Modified Adomian Decomposition Method

机译:自燃反应扩散系统的非线性动力学的分析解决方法使用改进的Adomian分解方法

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A mathematical model of the dynamics of the self-ignition of a reaction-diffusion system is studied in this paper. An approximate analytical method (modified Adomian decomposition method) is used to solve nonlinear differential equations under steady-state condition. Analytical expressions for concentrations of the gas reactant and the temperature have been derived for Lewis number (Le) and parametersβ,γ, andϕ2. Furthermore, in this work, the numerical simulation of the problem is also reported using MATLAB program. An agreement between analytical and numerical results is noted.
机译:本文研究了反应扩散系统自点火动力学的数学模型。近似分析方法(修改的Adomian分解方法)用于在稳态条件下解决非线性微分方程。用于浓度的气体反应物和温度的分析表达用于Lewis数(Le)和参数β,γ和φ2。此外,在这项工作中,还使用MATLAB程序报告了问题的数值模拟。注意到分析和数值结果之间的协议。

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