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Electrostatic Korteweg-deVries solitary waves in a plasma with Kappa-distributed electrons

机译:带有Kappa分布电子的等离子体中的静电Korteweg-deVries孤波

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摘要

The Korteweg-deVries (KdV) equation that describes the evolution of nonlinear ion-acoustic solitary waves in plasmas with Kappa-distributed electrons is derived by using a reductive perturbation method in the small amplitude limit. We identified a dip-type (negative) electrostatic KdV solitary wave, in addition to the hump-type solution reported previously. The two types of solitary waves occupy different domains on the κ(Kappa index)-V (propagation velocity) plane, separated by a curve corresponding to singular solutions with infinite amplitudes. For a given Kappa value, the dip-type solitary wave propagates faster than the hump-type. It was also found that the hump-type solitary waves cannot propagate faster than V 1.32.
机译:通过使用小幅度限制中的还原扰动方法,得出了描述具有Kappa分布电子的等离子体中非线性离子声孤立波的演化的Korteweg-deVries(KdV)方程。除了先前报告的驼峰型解决方案外,我们还确定了浸入式(负)静电KdV孤波。两种类型的孤立波在κ(Kappa指数)-V(传播速度)平面上占据不同的域,并由与无限振幅的奇异解相对应的曲线分开。对于给定的Kappa值,倾角型孤立波的传播要比驼峰型快。还发现驼峰型孤立波的传播速度不能超过V 1.32。

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