Stationary Solitons of the Fifth Order KdV-type Equations and their Stabilization

Phys.Lett. A223 (1996) 449-452 Exact stationary soliton solutions of the fifth order KdV type equation $$ u_t +\alpha u^p u_x +\beta u_{3x}+\gamma u_{5x} = 0$$ are obtained for any p ($>0$) in case $\alpha\beta>0$, $D\beta>0$, $\beta\gamma0$ and discuss its various properties.

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Hauptverfasser:	Dey, B, Kumar, Avinash Khare C. Nagaraja
Format:	Artikel
Sprache:	eng
Schlagworte:	Physics - Disordered Systems and Neural Networks Physics - Exactly Solvable and Integrable Systems Physics - High Energy Physics - Theory Physics - Materials Science Physics - Mesoscale and Nanoscale Physics Physics - Other Condensed Matter Physics - Quantum Gases Physics - Soft Condensed Matter Physics - Statistical Mechanics Physics - Strongly Correlated Electrons Physics - Superconductivity
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Zusammenfassung:	Phys.Lett. A223 (1996) 449-452 Exact stationary soliton solutions of the fifth order KdV type equation $$ u_t +\alpha u^p u_x +\beta u_{3x}+\gamma u_{5x} = 0$$ are obtained for any p ($>0$) in case $\alpha\beta>0$, $D\beta>0$, $\beta\gamma0$ and discuss its various properties.
DOI:	10.48550/arxiv.hep-th/9604122