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Macroscopic asymptotic property from Stuart-landau oscillator to phase oscillator - a case of the third order Stuart-landau equation

机译:斯图尔特 - Landau振荡器到相位振荡器的宏观渐近性质 - 一种第三阶Stuart-Landau方程的情况

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摘要

Solvable models of oscillator associative memory can be classified into two models: one consisting of phase oscillators and the other composed of Stuart-Landau (SL) oscillators. It is well-known in a microscopic level that, when the mutual interaction of a SL oscillator system is sufficiently weak, the SL system can be reduced to a phase system by the multi-scale perturbation method. In this paper, I study macroscopic relationship between a SL system and phase system. By using the replica method, I derive macroscopic order parameter equations which describe the macroscopic, properties of both the systems. Then I evaluate macroscopic asymptotic properties from the SL system to the phase system, when the temperature is finite and infinitesimal.
机译:振荡器关联存储器的可解变型号可以分为两种型号:由阶段振荡器和由Stuart-Landau(SL)振荡器组成的型号。 在微观水平中众所周知,当SL振荡器系统的相互相互作用足够弱时,可以通过多尺度扰动方法将SL系统减小到相位系统。 本文研究了SL系统和相位系统之间的宏观关系。 通过使用副本方法,我派生了描述了描述系统的宏观的宏观顺序参数方程。 然后,当温度是有限和无限的时,我将来自SL系统的宏观渐近性质评估到相位系统。

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