2020
DOI: 10.1155/2020/2717193
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Study of Dust-Acoustic Multisoliton Interactions in Strongly Coupled Dusty Plasmas

Abstract: The effect of the structure parameter on the compressibility of dust grains and soliton behavior in a dusty plasma system consisting of Maxwellian electrons, ions, and dust grains charged with a negative charge has been studied. In the theoretical study, a reductive perturbation technique was used to derive the Korteweg-de Vries (KdV) equation and employ the Hirota bilinear method to obtain multisoliton solution. It is found that coupling and structure parameters have a clear effect on the compressibility. The… Show more

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Cited by 5 publications
(3 citation statements)
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“…The normalized nonlinear ion drag force expression is chosen to be the one described by Avinash et al, [ 25,26 ] namely, Fd=aub+u3bold,$$ {F}_d=\frac{au}{b+{u}^3}, $$ where, a=mdνdimiZνin$$ a=\frac{m_d{\nu}_{di}}{m_iZ{\nu}_{in}} $$ and b is a constant ( b = 1.6), u=ωpiTeνinTiE,$$ u=\frac{\omega_{pi}{T}_e}{\nu_{in}{T}_i}E, $$ and νdi,$$ {\nu}_{di}, $$ νin$$ {\nu}_{in} $$, and ωpi$$ {\omega}_{pi} $$ being dust‐ion as well as dust‐neutral collision frequencies and ion plasma frequency respectively, md$$ {m}_d $$ and mi$$ {m}_i $$ are the mass of dust particles and ions, and E is the electric field. Moreover, γ=γTdZdTi$$ {\gamma}^{\prime }=\gamma \frac{T_d}{Z_d{T}_i} $$; where Td,Ti$$ {T}_{d,}{T}_i $$ denote the dust and ion temperatures and γ$$ \gamma $$ is the compressibility that is given by [ …”
Section: Governing Equationsmentioning
confidence: 99%
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“…The normalized nonlinear ion drag force expression is chosen to be the one described by Avinash et al, [ 25,26 ] namely, Fd=aub+u3bold,$$ {F}_d=\frac{au}{b+{u}^3}, $$ where, a=mdνdimiZνin$$ a=\frac{m_d{\nu}_{di}}{m_iZ{\nu}_{in}} $$ and b is a constant ( b = 1.6), u=ωpiTeνinTiE,$$ u=\frac{\omega_{pi}{T}_e}{\nu_{in}{T}_i}E, $$ and νdi,$$ {\nu}_{di}, $$ νin$$ {\nu}_{in} $$, and ωpi$$ {\omega}_{pi} $$ being dust‐ion as well as dust‐neutral collision frequencies and ion plasma frequency respectively, md$$ {m}_d $$ and mi$$ {m}_i $$ are the mass of dust particles and ions, and E is the electric field. Moreover, γ=γTdZdTi$$ {\gamma}^{\prime }=\gamma \frac{T_d}{Z_d{T}_i} $$; where Td,Ti$$ {T}_{d,}{T}_i $$ denote the dust and ion temperatures and γ$$ \gamma $$ is the compressibility that is given by [ …”
Section: Governing Equationsmentioning
confidence: 99%
“…where, u(Γ) is the free energy of the system, which is expressed for strongly coupled plasma, [27][28][29] (1…”
Section: Governing Equationsmentioning
confidence: 99%
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