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Infinitely Many Symmetries of Konopelchenko-Dubrovsky Equation

Infinitely Many Symmetries of Konopelchenko-Dubrovsky Equation
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摘要 A set of generalized symmetries with arbitrary functions of t for the Konopelchenko-Dubrovsky (KD)equation in 2+1 space dimensions is given by using a direct method called formal function series method presented by Lou. These symmetries constitute an infinite-dimensional generalized w∞ algebra. A set of generalized symmetries with arbitrary functions of t for the Konopelchenko-Dubrovsky (KD) equation in 2+1 space dimensions is given by using a direct method called formal function series method presented by Lou. These symmetries constitute an infinite-dimensional generalized w∞ algebra.
出处 《Communications in Theoretical Physics》 SCIE CAS CSCD 2005年第3X期385-388,共4页 理论物理通讯(英文版)
基金 浙江省自然科学基金,浙江省宁波市博士基金,the State Key Laboratory of Oil/Gas Reservoir Geology and Exploitation,Scientific Research Fund of Education Department of Zhejiang Province under
关键词 Konopelchenko-Dubrovsky方程 无限空间 代数学 无穷函数级数 formal function series method, Konopelchenko-Dubrovsky equation, infinite dimensional generalized ω∞ algebra
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  • 1C.H. Gu, et al., Soliton Theory and Its Application,Zhejiang Publishing House of Science and Technology,Hangzhou, China (1990) pp. 216-267.
  • 2P.J. Olver, Phys. Lett. A 148 (1990) 17; Math. Proc.Cambridge Philos. Soc. 88 (1980) 71.
  • 3Peter J. Olver, J. Math. Phys. 18 (1977) 1212.
  • 4Application of Lie Groups to Differential Equations, GraduateTexts in Mathematics, Springer, Berlin (1986).
  • 5Q.w. Bluman and S. Kumei, Symmetries and Differential Equations, Springer, Berlin (1986).
  • 6B. Fuchssteiner, Nonlinear Analysis, TMA 3 (1979) 849.
  • 7B. Fuchssteiner and W. Wiwianka, Comput. Phys. Commun. 44 (1987) 47.
  • 8S.Y. Lou, J. Phys. A: Math. Gen. 26 (1993) 4387.
  • 9S.Y. Lou, J. Math. Phys. 35 (1994) 1755.
  • 10S.Y. Lou and J. Lin, Phys. Lett. A 185 (1994) 29.

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