journal article·2024-12-01Open access

Arbitrary amplitude electron-acoustic solitary waves in magnetoplasma with Kaniadakis distributed electrons

Albandari W. Alrowaily, Muhammad Khalid, Abdul Kabir, Rasool Shah, C. G. L. Tiofack, Weaam Alhejaili, S. A. El-Tantawy

AIP Advances· Volume 14· Issue 12

Abstract

This study investigates the arbitrary amplitude high-frequency electron-acoustic (EA) solitary waves (EASWs) in a multi-component magnetoplasma consisting of inertial fluid cold electrons and inertialess Kaniadakis distributed hot electrons and stationary positive ions. The Sagdeev potential approach is implemented to derive the energy-balance equation governing arbitrary amplitude EASWs’ dynamics. On examining the condition responsible for determining the polarity of the waves, it was discovered that the existing model exclusively allows for the existence of negative (rarefactive) EASWs. The influence of critical factors, such as Mach number, the direction of propagation, the strength of the magnetic field, and the κ-deformed parameter on the profile of the EASWs is examined and discussed. We will also determine whether shock waves can exist and propagate in this model or not after checking all the criteria for their existence.
Source: crossref · Quality: baseline

Research context

OpenAlex topics: Dust and Plasma Wave Phenomena · Earthquake Detection and Analysis · Ionosphere and magnetosphere dynamics

SciVX discovery tags are terminology-based. OpenAlex topics are source-provided classifications.

Affiliations

Department of Physics, College of Science, Princess Nourah bint Abdulrahman University 1 , P.O. Box 84428, Riyadh 11671,

Department of Physics, Government Post Graduate College Nowshera 2 , Nowshera 24100,

Department of Space Science, Institute of Space Technology 3 , Islamabad 44000,

Department of Computer Science and Mathematics, Lebanese American University 4 , Beirut,

Faculty of Sciences, University of Maroua 5 , P.O. Box 814, Maroua,

Department of Mathematical Sciences, College of Science, Princess Nourah Bint Abdulrahman University 6 , P.O. Box 84428, Riyadh 11671,

Department of Physics, Faculty of Science, Al-Baha University 7 , P.O. Box 1988, Al-Baha,

Funding

Deanship of Scientific Research, Princess Nourah Bint Abdulrahman University

References (52)

Show source-provided references
1. Electron-acoustic mode in a plasma of two-temperature electrons10.1143/jpsj.43.1819 ↗
2. The electron-acoustic mode10.1063/1.865250 ↗
3. 1975
4. Electrostatic hiss and the beam driven electron acoustic instability in the dayside polar cusp10.1029/gl011i012p01180 ↗
5. Correlation of auroral hiss and upward electron beams near the polar cusp10.1029/ja089ia02p00925 ↗
6. Linear and nonlinear modified electron-acoustic waves10.1017/s0022377800000866 ↗
7. Electron-acoustic instability driven by a field-aligned hot electron beam10.1017/s0022377800015907 ↗
8. Electron acoustic instabilities in the geomagnetic tail10.1029/gl013i004p00366 ↗
9. The Maxwellian plus water-bag model: Application to the propagation of longitudinal electron waves in a plasma with Maxwellian and mono-energetic supra-thermal electrons10.1017/s002237780002599x ↗
10. Observation of electron plasma waves in plasma of two-temperature electrons10.1143/jpsj.50.962 ↗
11. 12
12. Electron acoustic nonlinear structures in planetary magnetospheres10.1063/1.5026186 ↗
13. Overtaking interaction of electron-acoustic solitons in Saturn’s magnetosphere10.1177/14613484231189636 ↗
14. High-frequency electrostatic cnoidal waves in unmagnetized plasma10.1007/s13538-023-01369-8 ↗
15. The impact of electron beams on the arbitrary amplitude electron–acoustic solitons in a nonthermal plasma10.1063/5.0181144 ↗
16. Effect of κ-deformed Kaniadakis distribution on the modulational instability of electron-acoustic waves in a non-Maxwellian plasma10.1063/5.0171327 ↗
17. Electron-acoustic (un)modulated structures in a plasma having (r, q)-distributed electrons: Solitons, super rogue waves, and breathers10.3390/sym13112029 ↗
18. Planck radiation law and Einstein coefficients reexamined in Kaniadakis κ-statistics10.1103/physreve.89.062130 ↗
19. Possible generalization of Boltzmann-Gibbs statistics10.1007/bf01016429 ↗
20. Statistical mechanics in the context of special relativity10.1103/physreve.66.056125 ↗
21. Two generalizations of the Boltzmann equation10.1140/epjb/e2006-00112-3 ↗
22. κ-deformed statistics and the formation of a quark-gluon plasma10.1142/s021830130300148x ↗
23. On the role of the κ-deformed Kaniadakis distribution in nonlinear plasma waves10.1016/j.physa.2015.08.055 ↗
24. Electron-acoustic waves in a plasma with a κ-deformed Kaniadakis electron distribution10.1063/1.4939477 ↗
25. Oblique ion acoustic excitations in a magnetoplasma having κ-deformed Kaniadakis distributed electrons10.1007/s10509-020-03787-5 ↗
26. Periodic and localized structures in a degenerate Thomas-Fermi plasma10.1016/j.physleta.2020.126257 ↗
27. Dust ion acoustic solitary waves in unmagnetized plasma with Kaniadakis distributed electrons10.1007/s13538-020-00807-1 ↗
28. Nonlinear periodic structures in a magnetized plasma with Cairns distributed electrons10.1007/s12648-021-02108-y ↗
29. Leontovich · 1966
30. Arbitrary-amplitude electron-acoustic solitons in a two-electron-component plasma10.1017/s0022377800015749 ↗
31. Fully nonlinear solitary waves in a dusty electronegative multispecies plasmas10.1063/1.3570821 ↗
32. Nonlinear structures in a nonextensive electron-positron-ion magnetoplasma10.1063/1.3683003 ↗
33. Large amplitude solitary waves in a warm magnetoplasma with kappa distributed electrons10.1063/1.4793446 ↗
34. On the fully nonlinear acoustic waves in a plasma with positrons beam impact and superthermal electrons10.1063/1.4817280 ↗
35. Ion acoustic solitons and supersolitons in a magnetized plasma with nonthermal hot electrons and Boltzmann cool electrons10.1063/1.4891877 ↗
36. Relaxation of relativistic plasmas under the effect of wave-particle interactions10.1086/520326 ↗
37. Non-Gaussian statistics and stellar rotational velocities of main-sequence field stars10.1088/0004-637X/696/1/L48 ↗
38. Observational measurement of open stellar clusters: A test of Kaniadakis and Tsallis statistics10.1209/0295-5075/91/69002 ↗
39. Rogue waves in electronegative space plasmas: The link between the family of the KdV equations and the nonlinear Schrödinger equation10.1007/s10509-016-2754-8 ↗
40. The impact of positrons beam on the propagation of super freak waves in electron-positron-ion plasmas10.1063/1.4958315 ↗
41. On the nonlinear dynamics of breathers waves in electronegative plasmas with Maxwellian negative ions10.1063/1.4975090 ↗
42. Impact of electron trapping in degenerate quantum plasma on the ion-acoustic breathers and super freak waves10.1016/j.chaos.2018.04.037 ↗
43. Multidimensional freak waves in electron depleted dusty magnetoplasmas having superthermal ion with two temperatures10.1140/epjp/i2019-12881-9 ↗
44. Anatomy of modified Korteweg–de Vries equation for studying the modulated envelope structures in non-Maxwellian dusty plasmas: Freak waves and dark soliton collisions10.1063/1.5045247 ↗
45. On the dynamics of dust-acoustic and dust-cyclotron freak waves in a magnetized dusty plasma
46. On the super positron-acoustic rogue waves in q-nonextensive magnetoplasmas10.1063/5.0144915 ↗
47. Three-dimensional rogue waves and dust-acoustic dark soliton collisions in degenerate ultradense magnetoplasma in the presence of dust pressure anisotropy10.1063/5.0096990 ↗
48. Simulation study of planar and nonplanar super rogue waves in an electronegative plasma: Local discontinuous Galerkin method10.1063/1.4983327 ↗
49. Novel approximate analytical and numerical cylindrical rogue wave and breathers solutions: An application to electronegative plasma10.1016/j.chaos.2021.111776 ↗
50. Novel approximations to a nonplanar nonlinear Schrödinger equation and modeling nonplanar rogue waves/breathers in a complex plasma10.1016/j.chaos.2022.112612 ↗
51. Ion-acoustic waves in ultracold neutral plasmas: Modulational instability and dissipative rogue waves10.1016/j.physleta.2016.12.052 ↗
52. On the analytical and numerical solutions of the linear damped NLSE for modeling dissipative freak waves and breathers in nonlinear and dispersive mediums: An application to a pair-ion plasma10.3389/fphy.2021.580224 ↗