Bibliografías temáticas / Electrostatic solitary waves

Literatura académica sobre el tema "Electrostatic solitary waves"

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Publicado: 6 de septiembre de 2023

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Artículos de revistas sobre el tema "Electrostatic solitary waves"

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Qureshi, M. N. S., Jian Kui Shi y H. A. Shah. "Electrostatic Solitary Waves". Journal of Fusion Energy 31, n.º 2 (14 de junio de 2011): 112–17. http://dx.doi.org/10.1007/s10894-011-9439-7.

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Graham, D. B., Yu V. Khotyaintsev, A. Vaivads y M. André. "Electrostatic solitary waves and electrostatic waves at the magnetopause". Journal of Geophysical Research: Space Physics 121, n.º 4 (abril de 2016): 3069–92. http://dx.doi.org/10.1002/2015ja021527.

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Krasovsky, V. L., H. Matsumoto y Y. Omura. "Interaction dynamics of electrostatic solitary waves". Nonlinear Processes in Geophysics 6, n.º 3/4 (31 de diciembre de 1999): 205–9. http://dx.doi.org/10.5194/npg-6-205-1999.

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Abstract. Interaction of nonlinear electrostatic pulses associated with electron phase density holes moving in a collisionless plasma is studied. An elementary event of the interaction is analyzed on the basis of the energy balance in the system consisting of two electrostatic solitary waves. It is established that an intrinsic property of the system is a specific irreversibility caused by a nonadiabatic modification of the internal structure of the holes and their effective heating in the process of the interaction. This dynamical irreversibility is closely connected with phase mixing of the trapped electrons comprising the holes and oscillating in the varying self-consistent potential wells. As a consequence of the irreversibility, the "collisions" of the solitary waves should be treated as "inelastic" ones. This explains the general tendency to the merging of the phase density holes frequently observed in numerical simulation and to corresponding coupling of the solitary waves.
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4

TRIBECHE, MOULOUD. "Small-amplitude analysis of a non-thermal variable charge dust soliton". Journal of Plasma Physics 74, n.º 4 (agosto de 2008): 555–68. http://dx.doi.org/10.1017/s002237780800706x.

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AbstractSmall-amplitude electrostatic solitary waves are investigated in an unmagnetized dusty plasma with hot variable charge non-thermal dust grains. These nonlinear localized structures are small-amplitude self-consistent solutions of the Vlasov equation in which the dust response is non-Maxwellian. Localized solitary structures that may possibly occur are discussed and the dependence of their characteristics on physical parameters is traced. Our investigation may be taken as a prerequisite for the understanding of the electrostatic solitary waves that may occur in space dusty plasmas.
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5

Lan, C. y I. D. Kaganovich. "Electrostatic solitary waves in ion beam neutralization". Physics of Plasmas 26, n.º 5 (mayo de 2019): 050704. http://dx.doi.org/10.1063/1.5093760.

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Krasovsky, V. L., H. Matsumoto y Y. Omura. "On the three-dimensional configuration of electrostatic solitary waves". Nonlinear Processes in Geophysics 11, n.º 3 (2 de julio de 2004): 313–18. http://dx.doi.org/10.5194/npg-11-313-2004.

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Abstract. The simplest models of the electrostatic solitary waves observed by the Geotail spacecraft in the magnetosphere are developed proceeding from the concept of electron phase space holes. The technique to construct the models is based on an approximate quasi-one-dimensional description of the electron dynamics and three-dimensional analysis of the electrostatic structure of the localized wave perturbations. It is shown that the Vlasov-Poisson set of equations admits a wide diversity of model solutions of different geometry, including spatial configurations of the electrostatic potential similar to those revealed by Geotail and other spacecraft in space plasmas.
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7

YAROSHENKO, VICTORIA V. y FRANK VERHEEST. "Nonlinear low-frequency waves in dusty self-gravitating plasmas". Journal of Plasma Physics 64, n.º 4 (octubre de 2000): 359–70. http://dx.doi.org/10.1017/s0022377800008679.

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Nonlinear electrostatic waves in self-gravitating dusty plasmas are considered in two limiting cases, according to whether the charged-particle dynamics is governed mostly by electrostatic forces or mostly by gravitation. This shows a significant difference between these two plasma media with respect to the envelope dynamics in the nonlinear regime. In the former case, when ω2pα > ω2Jα, the amplitude perturbations are longitudinally unstable only in the short-wave range, and the nonlinear effects can result in the formation of longitudinal dust-acoustic solitary waves. But even weak self-gravitational effects can lead to the existence of a long-wavelength range, where self-gravitation prevents the formation of dust-acoustic solitons, and only transverse solitary structures are possible. In the other limiting case (ω2pα < ω2Jα), there is always a transverse modulational instability, which can lead to transverse solitary waves. In both cases, there is a threshold for solitary-wave formation.
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8

Abdullah, Aly R. Seadawy y Jun Wang. "Stability analysis and applications of traveling wave solutions of three-dimensional nonlinear modified Zakharov–Kuznetsov equation in a magnetized plasma". Modern Physics Letters A 33, n.º 25 (12 de agosto de 2018): 1850145. http://dx.doi.org/10.1142/s0217732318501456.

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Propagation of three-dimensional nonlinear solitary waves in a magnetized electron–positron plasma is analyzed. Modified extended mapping method is further modified and applied to three-dimensional nonlinear modified Zakharov–Kuznetsov equation to find traveling solitary wave solutions. As a result, electrostatic field potential, electric field, magnetic field and quantum statistical pressure are obtained with the aid of Mathematica. The new exact solitary wave solutions are obtained in different forms such as periodic, kink and anti-kink, dark soliton, bright soliton, bright and dark solitary waves, etc. The results are expressed in the forms of trigonometric, hyperbolic, rational and exponential functions. The electrostatic field potential and electric and magnetic fields are shown graphically. The soliton stability of these solitary wave solutions is analyzed. These results demonstrate the efficiency and precision of the method that can be applied to many other mathematical physical problems.
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9

MALEKOLKALAMI, BEHROOZ y TAIMUR MOHAMMADI. "Propagation of solitary waves and shock wavelength in the pair plasma". Journal of Plasma Physics 78, n.º 5 (22 de febrero de 2012): 525–29. http://dx.doi.org/10.1017/s0022377812000219.

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AbstractThe propagation of electrostatic waves is studied in plasma system consisting of pair-ions and stationary additional ions in presence of the Sagdeev potential (pseudopotential) as function of electrostatic potential (pseudoparticle). It is remarked that both compressive and rarefective solitary waves can be propagated in this plasma system. These electrostatic solitary waves, however, cannot be propagated if the density of stationary ions increases from one critical value or decreases from another when the temperature and the Mach number are fixed. Also, when pseudoparticle is affected with a little dissipation of energy, it is trapped in potential well and can oscillate. Oscillations generate shock wave in the media, and in the negative minimal point of the well it is possible to compute numerically the shock wavelength for the allowed values of the plasma parameters.
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10

ELIASSON, B. y P. K. SHUKLA. "Ion solitary waves in a dense quantum plasma". Journal of Plasma Physics 74, n.º 5 (octubre de 2008): 581–84. http://dx.doi.org/10.1017/s002237780800737x.

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AbstractThe existence of localized ion waves in a dense quantum plasma is established. Specifically, ion solitary waves are stationary solutions of the equations composed of the nonlinear ion continuity and ion momentum equations, together with the Poisson equation and the inertialess electron momentum equation in which the electric force is balanced by the quantum force associated with the Bohm potential that causes electron tunneling at nanoscales. The solitary ion waves are characterized by a large-amplitude electrostatic potential and ion density maxima and smaller amplitude minima on the flanks of the solitary waves. We identify the speed interval for the existence of the ion solitary waves around a quantum Mach number that is of the order of unity.
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Tesis sobre el tema "Electrostatic solitary waves"

1

Miyake, Taketoshi. "Computer Simulations of Electrostatic Solitary Waves". 京都大学 (Kyoto University), 2000. http://hdl.handle.net/2433/157008.

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本文データは平成22年度国立国会図書館の学位論文(博士)のデジタル化実施により作成された画像ファイルを基にpdf変換したものである
Kyoto University (京都大学)
0048
新制・課程博士
博士(情報学)
甲第8488号
情博第14号
新制||情||2(附属図書館)
UT51-2000-F392
京都大学大学院情報学研究科通信情報システム専攻
(主査)教授 松本 紘, 教授 橋本 弘蔵, 教授 大村 善治
学位規則第4条第1項該当
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2

Chuang, Shih-Hao y 莊師豪. "General formulation for electrostatic acoustic solitary wave in multi-component nonthermal plasmas". Thesis, 2011. http://ndltd.ncl.edu.tw/handle/61410512977844211254.

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博士
國立中央大學
太空科學研究所
100
Plasma systems consisting of multi-species of charged particles are quite common in space and astrophysical environments as well as in the laboratory. A generalized formulation is developed for nonlinear electrostatic acoustic solitons in multi-component such as dust-ion-electron and electron-positron-ion plasmas with the charge of each species being unspecified. The cold charged particles (e.g., ions or dust particles) are treated as a fluid while the hot components (e.g., electrons) are described by the kinetic Vlasov equation with separate velocity distributions which can be of kappa function or highly nonthermal distributions. The model is applicable for two-component such as electron-ion plasmas with two different temperatures for electrons. The generalized dispersion relation for acoustic waves and the Korteweg-de Vries (KdV) equations as well as the Sagdeev potential are derived for various models with different combinations of velocity distributions. The parameter regimes for the existence of acoustic solitons are analyzed and examples of nonlinear solutions are illustrated. The polarity of electric potential is found to exhibit anomaly for highly nonthermal cases which may explain some of the electrostatic structures observed by the spacecraft in space environments.
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Capítulos de libros sobre el tema "Electrostatic solitary waves"

1

Lotko, W. y C. F. Kennel. "Stationary Electrostatic Solitary Waves in the Auroral Plasma". En Physics of Auroral Arc Formation, 437–43. Washington, D. C.: American Geophysical Union, 2013. http://dx.doi.org/10.1029/gm025p0437.

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Omura, Y., H. Kojima, T. Umeda y H. Matsumoto. "Observational Evidence of Dissipative Small Scale Processes: Geotail Spacecraft Observation and Simulation of Electrostatic Solitary Waves". En Physics of Space: Growth Points and Problems, 45–57. Dordrecht: Springer Netherlands, 2001. http://dx.doi.org/10.1007/978-94-010-0904-1_6.

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Actas de conferencias sobre el tema "Electrostatic solitary waves"

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Hashimoto, Kozo, Maki Hashitani, Yoshiharu Omura, Yoshiya Kasahara, Hirotsugu Kojima, Takayuki Ono y Hideo Tsunakawa. "Electrostatic solitary waves (ESWs) observed by KAGUYA near the Moon". En 2011 XXXth URSI General Assembly and Scientific Symposium. IEEE, 2011. http://dx.doi.org/10.1109/ursigass.2011.6051092.

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Umeda, T. "Two-Dimensional Particle Simulation of Electrostatic Solitary Waves with an Open Boundary Condition". En PLASMA PHYSICS: 11th International Congress on Plasma Physics: ICPP2002. AIP, 2003. http://dx.doi.org/10.1063/1.1594035.

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Pickett, J. S., I. W. Christopher, B. Grison, S. Grimald, O. Santolík, P. M. E. Décréau, B. Lefebvre et al. "On The Propagation And Modulation Of Electrostatic Solitary Waves Observed Near The Magnetopause On Cluster". En MODERN CHALLENGES IN NONLINEAR PLASMA PHYSICS: A Festschrift Honoring the Career of Dennis Papadopoulos. AIP, 2011. http://dx.doi.org/10.1063/1.3544316.

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Maharaj, S. K., R. Bharuthram y S. R. Pillay. "Electrostatic solitary waves in a plasma with dust grains of opposite polarity and non-thermal ions". En 2009 IEEE 36th International Conference on Plasma Science (ICOPS). IEEE, 2009. http://dx.doi.org/10.1109/plasma.2009.5227685.

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Informes sobre el tema "Electrostatic solitary waves"

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Pickett, Jolene. Collaborative Research: Dynamics of Electrostatic Solitary Waves on Current Layers. Office of Scientific and Technical Information (OSTI), octubre de 2012. http://dx.doi.org/10.2172/1053964.

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Chen, Li-Jen. Collaborative research: Dynamics of electrostatic solitary waves and their effects on current layers. Office of Scientific and Technical Information (OSTI), abril de 2014. http://dx.doi.org/10.2172/1128852.

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Kintner, Paul M. Collaborative Research: Dynamics of Electrostatic Solitary Waves and their Effects on Current Layers. Office of Scientific and Technical Information (OSTI), octubre de 2007. http://dx.doi.org/10.2172/1022771.

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