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Instability saturation by the oscillating two-stream instability in a weakly relativistic plasma

机译:弱相对论等离子体中的振荡两流不稳定性引起的不饱和饱和

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摘要

The two-stream instability has wide range of astrophysical applications starting from gamma-ray bursts and pulsar glitches to cosmology. We consider one dimensional weakly relativistic Zakharov equations and describe nonlinear saturation of the oscillating two-stream instability using a three dimensional dynamical system resulting form a truncation of the nonlinear Schrodinger equation to three modes. The equilibrium points of the model are determined and their stability natures are discussed. Using the tools of nonlinear dynamics such as the bifurcation diagram, Poincare maps, and Lyapunav exponents, existence of periodic, quasi-periodic, and chaotic solutions are established in the dynamical system. Interestingly, we observe the multistable behavior in this plasma model. The system has multiple attractors depending on the initial conditions. We also notice that the relativistic parameter plays the role of control parameter in the model. The theoretical results presented in this paper may be helpful for better understanding of space and astrophysical plasmas. (C) 2015 AIP Publishing LLC.
机译:从伽马射线爆发和脉冲星毛刺到宇宙学,两流不稳定具有广泛的天体应用。我们考虑一维弱相对论的Zakharov方程,并使用三维动力学系统描述了振荡的两股流不稳定性的非线性饱和,该动力学系统将非线性Schrodinger方程截断为三种模式。确定模型的平衡点,并讨论其稳定性。使用分叉图,庞加莱图和Lyapunav指数等非线性动力学工具,在动力学系统中建立了周期解,准周期解和混沌解。有趣的是,我们在这种等离子体模型中观察到了多稳态行为。该系统根据初始条件具有多个吸引子。我们还注意到,相对论参数在模型中起控制参数的作用。本文提出的理论结果可能有助于更好地了解空间和天体等离子体。 (C)2015 AIP Publishing LLC。

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