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    American Institute of Physics (AIP)
    Publication Date: 2014-03-01
    Description: In this paper, the propagation of solitary waves in a bounded plasma is theoretically investigated in terms of finite geometry. We employ the reductive perturbation theory to derive a quasi KdV equation, which characterizes the damping solitary wave in terms of kinematic viscosity coefficient ν ′ and radius R . It is noted that the damping rate increases as ν ′ increases or R decreases. We also observe the existence of damping solitary wave from the fact that its amplitude disappears rapidly for R → 0 or ν ′ → + ∞ .
    Print ISSN: 1070-664X
    Electronic ISSN: 1089-7674
    Topics: Physics
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