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Dynamics and Stability of Multidimensional Solitons in a Plasma

机译:等离子体中多维孤子的动力学和稳定性

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The formation, structure, stability and dynamics of multidimensional nonlinear waves in a plasma with β= 4πnT/B~2 1 and β > 1 are studied. The problem of soliton evolution and collision dynamics is investigated. To study the stability of multidimensional solitons, the variation problem of the Hamiltonian bounding with respect to deformations conserving momentum is used. To study evolution of solitons and their collision dynamics the equations are integrated numerically. It was obtained that in both cases the formation of multidimensional solitons can be observed. These results may be also interpreted in terms of self-focusing phenomenon for the wave beam as a stationary beam formation, scattering and self-focusing. It is found that the soliton elastic collisions can lead to formation of complex structures including the multisoliton bound states.
机译:研究了β=4πnT/ B〜2 << 1和β> 1的等离子体中多维非线性波的形成,结构,稳定性和动力学。研究了孤子演化和碰撞动力学问题。为了研究多维孤子的稳定性,使用了哈密顿边界关于守恒变形动量的变化问题。为了研究孤子的演化及其碰撞动力学,对方程进行了数值积分。可以看出,在两种情况下都可以观察到多维孤子的形成。这些结果也可以用光束的自聚焦现象解释为固定光束的形成,散射和自聚焦。发现孤子弹性碰撞可导致包括多孤子束缚态在内的复杂结构的形成。

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