Schamel-Gleichung (German Wikipedia)

Analysis of information sources in references of the Wikipedia article "Schamel-Gleichung" in German language version.

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  • D. J. Korteweg, G. de Vries: XLI. On the change of form of long waves advancing in a rectangular canal, and on a new type of long stationary waves. In: The London, Edinburgh, and Dublin Philosophical Magazine and Journal of Science. Band 39, Nr. 240, 1. Mai 1895, S. 422–443, doi:10.1080/14786449508620739.
  • Hans Schamel: A modified Korteweg-de Vries equation for ion acoustic wavess due to resonant electrons. In: Journal of Plasma Physics. Band 9, Nr. 3, Juni 1973, S. 377–387, doi:10.1017/S002237780000756X.
  • Hans Schamel: Electron holes, ion holes and double layers: Electrostatic phase space structures in theory and experiment. In: Physics Reports. Band 140, Nr. 3, 1. Juli 1986, S. 161–191, doi:10.1016/0370-1573(86)90043-8.
  • A. I. Zemlyanukhin, I. V. Andrianov, A. V. Bochkarev, L. I. Mogilevich: The generalized Schamel equation in nonlinear wave dynamics of cylindrical shells. In: Nonlinear Dynamics. Band 98, Nr. 1, 1. Oktober 2019, S. 185–194, doi:10.1007/s11071-019-05181-5.
  • Farah Aziz, Ali Asif, Fatima Bint-e-Munir: Analytical modeling of electrical solitons in a nonlinear transmission line using Schamel–Korteweg deVries equation. In: Chaos, Solitons & Fractals. Band 134, 1. Mai 2020, S. 109737, doi:10.1016/j.chaos.2020.109737.
  • Emmanuel Kengne, Ahmed Lakhssassi, WuMing Liu: Nonlinear Schamel–Korteweg deVries equation for a modified Noguchi nonlinear electric transmission network: Analytical circuit modeling. In: Chaos, Solitons & Fractals. Band 140, November 2020, S. 110229, doi:10.1016/j.chaos.2020.110229.
  • Sarun Phibanchon, Michael A. Allen: Instability of Soliton Solutions to the Schamel-nonlinear Schrödinger Equation. In: International Journal of Physical and Mathematical Sciences. Band 6, Nr. 1, 27. Januar 2012, S. 18–20, doi:10.5281/zenodo.1075701.
  • Frank Verheest, Willy Hereman: Conservations laws and solitary wave solutions for generalized Schamel equations. In: Physica Scripta. Band 50, Nr. 6, Dezember 1994, S. 611–614, doi:10.1088/0031-8949/50/6/002.
  • M. W. Coffey: On the integrability of Schamel's modified Korteweg-de Vries dequation. In: Journal of Physics A: Mathematical and General. Band 24, Nr. 23, Dezember 1991, S. L1345–L1352, doi:10.1088/0305-4470/24/23/005.
  • G. Williams, F. Verheest, M. A. Hellberg, M. G. M. Anowar, I. Kourakis: A Schamel equation for ion acoustic waves in superthermal plasmas. In: Physics of Plasmas. Band 21, Nr. 9, September 2014, S. 092103, doi:10.1063/1.4894115.
  • Shaukat Ali Shan, Qamar-ul-Haque: Schamel equation in an inhomogeneous magnetized sheared flow plasma with q-nonextensive trapped electrons. In: Chinese Physics B. Band 27, Nr. 2, Februar 2018, S. 025203, doi:10.1088/1674-1056/27/2/025203.
  • İ B. Giresunlu, Y. Sağlam Özkan, E. Yaşar: On the exact solutions, Lie symmetry analysis, and conservation laws of Schamel–Korteweg–de Vries equation. In: Mathematical Methods in the Applied Sciences. Band 40, Nr. 11, 2017, S. 3927–3936, doi:10.1002/mma.4274.
  • D. Daghan, O. Donmez: Analytical Solutions and Parametric Studies of the Schamel Equation for Two Different Ion-Acoustic Waves in Plasmas. In: Journal of Applied Mechanics and Technical Physics. Band 59, Nr. 3, Mai 2018, S. 389–396, doi:10.1134/S002189441803001X.
  • Hans Schamel: Two-Parametric, Mathematically Undisclosed Solitary Electron Holes and Their Evolution Equation. In: Plasma. Band 3, Nr. 4, Dezember 2020, S. 166–179, doi:10.3390/plasma3040012.