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Solution of the periodic Belousov-Zhabotinsky reaction using a closed-loop mechanism

机译:使用闭环机构的周期性Belousov-Zhabotinsky反应的解决方案

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Belousov-Zhabotinsky reaction generates self-organized oscillatory pattern which is common in biological systems, synergistic study of oscillatory patterns will assist understanding and modeling complex processes in biological sphere. However, the analytical solution of a self-oscillator is difficult because the system exhibits nonlinear dynamics. In this study, a frequency domain analysis of Hopf bifurcation based on a closed-loop representation is addressed. For better understanding of the closed-loop mechanism, a Laplace-Borel transform is implemented, which is proved to be effective in identifying the coefficients of the harmonics.
机译:BELOUSOV-ZHABOTINSKY反应产生自组织振荡模式,该模式是生物系统中常见的,协同振荡模式的协同研究将有助于理解和建模生物领域的复杂过程。然而,自振荡器的分析解决方案很困难,因为系统表现出非线性动力学。在该研究中,解决了基于闭环表示的Hopf分岔的频域分析。为了更好地理解闭环机构,实现了LAPLACE-BOREL变换,证明是有效地识别谐波的系数。

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