Showing 1 - 7 results of 7 for search '"Baoshu"', query time: 0.02s Refine Results
  1. 1
    Nonlinear Integrable Couplings of Levi Hierarchy and WKI Hierarchy

    Nonlinear Integrable Couplings of Levi Hierarchy and WKI Hierarchy by Zhengduo Shan, Hongwei Yang, Baoshu Yin

    Published 2014-01-01
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  2. 2
    On Differential Equations Derived from the Pseudospherical Surfaces

    On Differential Equations Derived from the Pseudospherical Surfaces by Hongwei Yang, Xiangrong Wang, Baoshu Yin

    Published 2014-01-01
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  3. 3
    Discrete Symmetries Analysis and Exact Solutions of the Inviscid Burgers Equation

    Discrete Symmetries Analysis and Exact Solutions of the Inviscid Burgers Equation by Hongwei Yang, Yunlong Shi, Baoshu Yin, Huanhe Dong

    Published 2012-01-01
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  4. 4
    Generalized Bilinear Differential Operators, Binary Bell Polynomials, and Exact Periodic Wave Solution of Boiti-Leon-Manna-Pempinelli Equation

    Generalized Bilinear Differential Operators, Binary Bell Polynomials, and Exact Periodic Wave Solution of Boiti-Leon-Manna-Pempinelli Equation by Huanhe Dong, Yanfeng Zhang, Yongfeng Zhang, Baoshu Yin

    Published 2014-01-01
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  5. 5
    A New Integro-Differential Equation for Rossby Solitary Waves with Topography Effect in Deep Rotational Fluids

    A New Integro-Differential Equation for Rossby Solitary Waves with Topography Effect in Deep Rotational Fluids by Hongwei Yang, Qingfeng Zhao, Baoshu Yin, Huanhe Dong

    Published 2013-01-01
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  6. 6
    (2+1)-Dimensional mKdV Hierarchy and Chirp Effect of Rossby Solitary Waves

    (2+1)-Dimensional mKdV Hierarchy and Chirp Effect of Rossby Solitary Waves by Chunlei Wang, Yong Zhang, Baoshu Yin, Xiaoen Zhang

    Published 2015-01-01
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  7. 7
    Forced ILW-Burgers Equation as a Model for Rossby Solitary Waves Generated by Topography in Finite Depth Fluids

    Forced ILW-Burgers Equation as a Model for Rossby Solitary Waves Generated by Topography in Finite Depth Fluids by Hongwei Yang, Baoshu Yin, Yunlong Shi, Qingbiao Wang

    Published 2012-01-01
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