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Nonlinearity contributions on critical MKP equation

H. G. Abdelwahed

2020Journal of Taibah University for Science25 citationsDOIOpen Access PDF

Abstract

The mathematical new plasma wave solutions are specified in the compose of trigonometric, rational, hyperbolic, periodic and explosive kinds that are realistic for Modified-Kadomtsev-Petviashvili (MKP) equation. Also, numeral studies for the acquired solutions have been reveals that periodic, shock and explosive new forms may applicable in D-F Earth's ionosphere plasma. The used method is influential and robust in comparison applications in plasma fluids. To depict the propagating soliton profiles in a plasma medium, it is needful to solve MKP equation at a critical mass ratio. The Riccati–Bernoulli sub-ODE technique has been utilized to introduce some new important and applicable solutions. The number of these MKP solutions give a leading deed in applied ion acoustics in ionosphere.

Topics & Concepts

Explosive materialRiccati equationPlasmaOdeBernoulli's principleIonosphereSolitonChaoticMathematical analysisMathematicsNonlinear systemPhysicsApplied mathematicsComputer sciencePartial differential equationGeophysicsQuantum mechanicsArtificial intelligenceChemistryThermodynamicsOrganic chemistryNonlinear Waves and SolitonsFractional Differential Equations SolutionsNonlinear Photonic Systems