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Painlevé analysis and Lie group symmetries of the regularized long-wave equation
12
Citations
9
References
1991
Year
Elliptic EquationRegularized Long-wave EquationLie Group SymmetriesOnly SymmetriesNonlinear Hyperbolic ProblemLie Point SymmetryIntegrable SystemNonlinear Functional AnalysisPainlevé AnalysisWave MotionWave Theory
The Painlevé formulation is given for the regularized long-wave equation, which has been used to describe shallow water waves and drift waves in a plasma. The Lie group symmetries of the equation is then studied and it is shown that the only symmetries are due to the three conserved quantities.
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