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Dissipative solitons with extreme spikes in the normal and anomalous dispersion regimes

机译:耗散孤子在正常和异常色散状态下具有极大的峰值

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摘要

Prigogine’s ideas of systems far from equilibrium and self-organization (Prigogine & Lefever. 1968 J. Chem. Phys. >48, 1695–1700 (); Glansdorff & Prigogine. 1971 Thermodynamic theory of structures, stability and fluctuations. New York, NY/London, UK: Wiley) deeply influenced physics, and soliton science in particular. These ideas allowed the notion of solitons to be extended from purely integrable cases to the concept of dissipative solitons. The latter are qualitatively different from the solitons in integrable and Hamiltonian systems. The variety in their forms is huge. In this paper, one recent example is considered—dissipative solitons with extreme spikes (DSESs). It was found that DSESs exist in large regions of the parameter space of the complex cubic–quintic Ginzburg–Landau equation. A continuous variation in any of its parameters results in a rich structure of bifurcations.This article is part of the theme issue ‘Dissipative structures in matter out of equilibrium: from chemistry, photonics and biology (part 1)’.
机译:普里戈金的系统思想远非平衡和自组织(Prigogine&Lefever.1968 J.Chem.Phys。> 48 ,1695-1700(); Glansdorff&Prigogine.1971结构,稳定性和稳定性的热力学理论波动,纽约,纽约/伦敦,英国:威利(Wiley)对物理学,特别是孤子科学产生了深远的影响。这些思想使孤子的概念从纯粹可积的情况扩展到耗散孤子的概念。后者在质量上不同于可积和哈密顿系统中的孤子。形式多样,种类繁多。在本文中,我们考虑了一个最近的示例-具有极端尖峰(DSES)的耗散孤子。发现DSES存在于复杂的立方-五次Ginzburg-Landau方程的参数空间的较大区域中。其参数中的任何一个连续变化都会导致分支结构丰富。本文是主题问题“不平衡的物质中的耗散结构:来自化学,光子学和生物学(第1部分)”的一部分。

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