NAME

梅建琴

Paper Publications

LIE SYMMETRIES OF TWO (2+1)-DIMENSIONAL DIFFERENTIAL-DIFFERENCE EQUATIONS BY GEOMETRIC APPROACH
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  • Indexed by:

    期刊论文

  • First Author:

    Lv, Na

  • Correspondence Author:

    Lv, N (reprint author), Dalian Univ Technol, Sch Math Sci, Dalian 116024, Peoples R China.

  • Co-author:

    Mei, Jianqin,Guo, Qilong,Zhang, Hongqing

  • Date of Publication:

    2011-02-01

  • Journal:

    INTERNATIONAL JOURNAL OF GEOMETRIC METHODS IN MODERN PHYSICS

  • Included Journals:

    SCIE

  • Document Type:

    J

  • Volume:

    8

  • Issue:

    1

  • Page Number:

    79-85

  • ISSN No.:

    0219-8878

  • Key Words:

    Lie symmetry; differential-difference equation; geometric approach; Kac-Moody-Virasoro algebra

  • Abstract:

    We obtain the Lie symmetries of two (2+1)-dimensional differential-difference equations based on the extended Harrison and Estabrook's geometric approach that is extended from the continuous differential equations to the differential-difference equations. Moreover, it is shown that both of the two equations possess a Kac-Moody-Virasoro symmetry algebra.

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