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Monte Carlo simulation of the reaction-diffusion process of a complex chemical scheme on a fractal lattice

机译:分形晶格上复杂化学方案的反应扩散过程的蒙特卡洛模拟

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The reaction-diffusion process is often assumed to form a Markov chain at a mesoscopic description level and the chain is traditionally simulated by using the minimal process algorithm. To overcome the difficulties of direct application of this method to large inhomogeneous systems, we propose here a much improved version of this algorithm based on the concept of cascade classification which we introduced. Its efficiency was tested on a microcomputer by applying it to a complex chemical reaction scheme (Williamowski-Rossler) reacting and diffusing on the Sierpinski gasket. Concentration has been focused on exploring dynamic behavior when carrying out the simulation. The case study indicated that the modified minimal process algorithm provides an efficient numerical technique to investigate complex phenomena of reaction and diffusion processes taking place in fractals as well as other systems of different physical nature. (C) 1998 Elsevier Science B.V. All rights reserved. [References: 24]
机译:通常假定反应扩散过程在介观描述级别形成了马尔可夫链,并且传统上使用最小过程算法来模拟该链。为了克服将这种方法直接应用于大型非均匀系统的困难,我们在此基于引入的级联分类的概念,提出了该算法的改进版本。通过将其应用于复杂的化学反应方案(Williamowski-Rossler)在Sierpinski垫圈上进行反应和扩散,在微型计算机上测试了其效率。专注于在进行仿真时探索动态行为。案例研究表明,改进的最小过程算法提供了一种有效的数值技术,以研究在分形以及不同物理性质的其他系统中发生的复杂的反应和扩散过程现象。 (C)1998 Elsevier Science B.V.保留所有权利。 [参考:24]

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