• Chinese Journal of Quantum Electronics
  • Vol. 26, Issue 6, 654 (2009)
[in Chinese]* and [in Chinese]
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  • [in Chinese]
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    [in Chinese], [in Chinese]. Equivalence transformation for the Camassa-Holm equation[J]. Chinese Journal of Quantum Electronics, 2009, 26(6): 654 Copy Citation Text show less
    References

    [1] Camassa R, Holm D D. An integrable shallow water equation with peaked solitons [J]. Phys. Rev. Lett., 1993, 71: 1661-1664.

    [2] Constantin A. Existence of permanent and breaking waves for a shallow water equation: a geometric approach [J]. Ann. Inst. Fourier (Grenoble), 2000, 50: 321-362.

    [3] Constantin A, Escher J. Wave breaking for nonlinear nonlocal shallow water equations [J]. Acta Mathematica, 1998, 181: 229-243.

    [4] Liu Zhengrong, Long Yao. Compacton-like wave and kink-like wave of GCH equation [J]. Nonlinear Analysis: Real World Applications, 2007, 8: 136-155.

    [5] Qian Tifei, Tang Minying. Peakons and periodic cusp waves in a generalized Camassa-Holm equation [J]. Chaos, Solitons and Fractals, 2001, 12: 1347-1360.

    [6] Abdul-Majid Wazwaz. Peakons, kinks, compactons and solitary patterns solutions for a family of Camassa-Holm equations by using new hyperbolic schemes [J]. Applied Mathematics and Computation, 2006, 182: 412-424.

    [7] Lou Senyue, Ma Hongcai. Non-Lie symmetry groups of (2+1)-dimensional nonlinear systems obtained from a simple direct method [J]. Journal of Physics A: Mathematical and General, 2005, 38: 129-137.

    [8] Ma Hongcai. A simple method to generate Lie point symmetry groups of the (3+1)- dimensional Jimbo-Miwa equation [J]. Chinese Physics Letters, 2005, 22: 554-557.

    [in Chinese], [in Chinese]. Equivalence transformation for the Camassa-Holm equation[J]. Chinese Journal of Quantum Electronics, 2009, 26(6): 654
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