Cite this article:
ZHANG JIE-FANG. NEW SYMMETRIES AND LIE ALGEBRAS OF THE GENERAL KdV EQUATIONJ. Chin. Phys. B, 1995, 4(6): 401-405.
| ZHANG JIE-FANG. NEW SYMMETRIES AND LIE ALGEBRAS OF THE GENERAL KdV EQUATIONJ. Chin. Phys. B, 1995, 4(6): 401-405. |
NEW SYMMETRIES AND LIE ALGEBRAS OF THE GENERAL KdV EQUATION
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Abstract
The strong symmetry of the general KdV equation is factorized to a simple form and then the inverse strong symmetry is obtained explicitly. Acting a strong symmetry of the general KdV equation on the trivial symmetry and the known \tau_\rm c symmetry, we obtain four new sets of symmetries of the general KdV equation. All these sets of symmetries constitute an infinite dimensional Lie algebra. -
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