2021
DOI: 10.1002/ctpp.202000214
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Modulational instability of dust‐ion‐acoustic waves in pair‐ion plasma having non‐thermal non‐extensive electrons

Abstract: The modulational instability (MI) criteria of dust-ion-acoustic (DIA) waves (DIAWs) have been investigated in a four-component pair-ion plasma having inertial pair ions, inertialess non-thermal non-extensive electrons, and immobile negatively charged massive dust grains. A nonlinear Schrödinger equation (NLSE) is derived by using reductive perturbation method. The nonlinear and dispersive coefficients of the NLSE can predict the modulationally stable and unstable parametric regimes of DIAWs and associated firs… Show more

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Cited by 4 publications
(1 citation statement)
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“…It can be seen from the literature that the PIP system can support these conditions: [17,18,55]), and m 2 < m 1 (i.e., Ar + − F − [10,13]). Equation (41) shows that under consideration of U 0 > 0 and C > 0, no shock wave will exist if A = 0 as the amplitude of the wave becomes infinite, which clearly violates the reductive perturbation method [56][57][58][59]. Thus, A can be positive (i.e., A > 0) or negative (i.e., A < 0), according to the value of other plasma parameters.…”
Section: Numerical Analysis and Discussionmentioning
confidence: 98%
“…It can be seen from the literature that the PIP system can support these conditions: [17,18,55]), and m 2 < m 1 (i.e., Ar + − F − [10,13]). Equation (41) shows that under consideration of U 0 > 0 and C > 0, no shock wave will exist if A = 0 as the amplitude of the wave becomes infinite, which clearly violates the reductive perturbation method [56][57][58][59]. Thus, A can be positive (i.e., A > 0) or negative (i.e., A < 0), according to the value of other plasma parameters.…”
Section: Numerical Analysis and Discussionmentioning
confidence: 98%