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Dust ion-acoustic singular solitons interaction with non-extensive electrons
by
Nasipuri, Snehalata
, Chatterjee, Prasanta
, Ghosh, Uday Narayan
in
Acoustics
/ Astrophysics and Astroparticles
/ Dust
/ Dusty plasmas
/ Electrons
/ Exact solutions
/ Nonlinear evolution equations
/ Original Paper
/ Parameters
/ Partial differential equations
/ Physics
/ Physics and Astronomy
/ Plasma
/ Propagation
/ Solitary waves
/ Velocity distribution
2023
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Dust ion-acoustic singular solitons interaction with non-extensive electrons
by
Nasipuri, Snehalata
, Chatterjee, Prasanta
, Ghosh, Uday Narayan
in
Acoustics
/ Astrophysics and Astroparticles
/ Dust
/ Dusty plasmas
/ Electrons
/ Exact solutions
/ Nonlinear evolution equations
/ Original Paper
/ Parameters
/ Partial differential equations
/ Physics
/ Physics and Astronomy
/ Plasma
/ Propagation
/ Solitary waves
/ Velocity distribution
2023
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While trying to remove the title from your shelf something went wrong :( Kindly try again later!
Do you wish to request the book?
Dust ion-acoustic singular solitons interaction with non-extensive electrons
by
Nasipuri, Snehalata
, Chatterjee, Prasanta
, Ghosh, Uday Narayan
in
Acoustics
/ Astrophysics and Astroparticles
/ Dust
/ Dusty plasmas
/ Electrons
/ Exact solutions
/ Nonlinear evolution equations
/ Original Paper
/ Parameters
/ Partial differential equations
/ Physics
/ Physics and Astronomy
/ Plasma
/ Propagation
/ Solitary waves
/ Velocity distribution
2023
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Dust ion-acoustic singular solitons interaction with non-extensive electrons
Journal Article
Dust ion-acoustic singular solitons interaction with non-extensive electrons
2023
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Overview
Two nonlinear evolution equations (NLEEs) viz Korteweg–de Vries (KdV) and modified Korteweg–de Vries (MKdV) equations are derived from the dust hydrodynamic model of collisionless, unmagnetized dusty plasma with electrons following non-extensive velocity distribution, i.e.
q
distribution. Regular as well as singular analytic solutions of KdV and MKdV equations are obtained separately. Two singular soliton solutions of both KdV and MKdV equations are obtained separately by the Hirota Bilinear method. The efficiency and interactive approach of the Hirota Bilinear method is used to obtain the multiple singular soliton solutions for its beautiful algebraic technique. The significance of multi-singular soliton interaction has been studied for the derived NLEEs for regular as well as critical parameter KdV singular solitons and MKdV singular solitons in the critical parameter set.
Publisher
Springer India,Springer Nature B.V
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