首页> 外文期刊>International journal of bifurcation and chaos in applied sciences and engineering >Complex-Periodic Spiral Waves Induced by Linearly Polarized Electric Field in the Excitable Medium
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Complex-Periodic Spiral Waves Induced by Linearly Polarized Electric Field in the Excitable Medium

机译:激发介质中线性偏振电场诱导的复杂周期螺旋波

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摘要

Complex-periodic spiral waves are investigated extensively in the oscillatory medium. In this paper, the linearly polarized electric field (LPEF) is employed to induce complex-periodic spiral waves in the excitable medium with abnormal dispersion. As the amplitude of LPEF is increased beyond a threshold, the simple-periodic spiral wave converts into an irregularly complex-periodic one, in which, the local dynamics exhibit several regular spikes followed by one missed spiking period. Furthermore, with the increase of the LPEF amplitude, the missed spiking period follows different numbers of regular spikes [so-called period-1 (P-1), period-2 (P-2), etc.], even a mix of different periods. Meanwhile, the wavelength of the spiral wave transits from a short to a longer one. The pure-periodic (from P-6 to P-2) spirals generally contain defect lines, across which the phase of local oscillation changes by 2 pi. In contrast, there is no defect line in the mixed-periodic spiral waves. This finding indicates that the defect line is not a necessary feature for complexperiodic spiral waves. Moreover, three types of tip trajectories of pure-periodic spiral waves are identified depending on the periods. That is, the outward-petal meandering, the outward-petal meandering with slow modulation, and drifting tip motion, and the tip trajectories could be used to distinguish them from the complex-oscillatory spiral waves.
机译:复合周期螺旋波在振荡介质中进行了广泛的研究。在本文中,采用线性偏振电场(LPEF)在具有异常分散的可激发介质中诱导复杂的周期性螺旋波。随着LPEF的幅度增加超过阈值,简单周期性螺旋波转换成不规则复杂的周期性,其中,局部动态表现出几个常规尖峰,然后是一个错过的尖峰期。此外,随着LPEF幅度的增加,错过的尖峰周期遵循不同数量的常规穗状数量[所谓的时期-1(p-1),时段-2(p-2)等],甚至是混合不同的时期。同时,螺旋波的波长从短到更长的时间转移到更长的波长。纯周期性(从P-6到P-2)螺旋通常含有缺陷线,局部振荡的相位横跨2 PI变化。相反,混合周期性螺旋波中没有缺陷线。该发现表明缺陷线不是复杂的螺旋波的必要特征。此外,根据周期识别纯周期性螺旋波的三种类型的尖端轨迹。也就是说,向外曲折的曲折,具有慢调制的外向曲折,以及漂移尖端运动,并且尖端轨迹可用于将它们与复杂振荡螺旋波区分开。

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