Many-particle completely integrable systems and poles of meromorphic solutions of non-linear evolution equations
D. V. Choodnovsky (1977-1978)
Séminaire sur les équations non linéaires (Choodnovsky)
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Displaying similar documents to “Meromorphic solutions of Benjamin-Ono equation”
Many-particle completely integrable systems and poles of meromorphic solutions of non-linear evolution equations
Hamiltonian structure for one and two dimensional completely integrable systems. Two dimensional completely integrable systems associated with eigenvalue problems and complete description of their meromorphic solutions
D. V. Choodnovsky (1977-1978)
Séminaire sur les équations non linéaires (Choodnovsky)
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Meromorphic eigenvalue problem, pole interpretation and many-particle problem for non-linear equations
D. V. Choodnovsky, G. V. Choodnovsky (1977-1978)
Séminaire sur les équations non linéaires (Choodnovsky)
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One class of meromorphic solutions of general two-dimensional non-linear equations, connected with the algebraic inverse scattering method
D. V. Choodnovsky (1977-1978)
Séminaire sur les équations non linéaires (Choodnovsky)
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On a meromorphic function having few poles but not tending to infinity along a path
W. K. Hayman (1981)
Annales Polonici Mathematici
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Meromorphic solutions of two-dimensional equations with algebraic laws of conservation
D. V. Choodnovsky (1977-1978)
Séminaire sur les équations non linéaires (Choodnovsky)
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Introduction
D. V. Choodnovsky, G. V. Choodnovsky (1977-1978)
Séminaire sur les équations non linéaires (Choodnovsky)
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Pole interpretation of one-dimensional completely integrable systems of Korteweg-de Vries and Burgers-Hopf type
D. V. Choodnovsky (1977-1978)
Séminaire sur les équations non linéaires (Choodnovsky)
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Exceptional values of meromorphic functions and of their derivatives on annuli
Yuxian Chen, Zhaojun Wu (2012)
Annales Polonici Mathematici
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This paper is devoted to exceptional values of meromorphic functions and of their derivatives on annuli. Some facts on exceptional values for meromorphic functions in the complex plane which were established by Singh, Gopalakrishna and Bhoosnurmath [Math. Ann. 191 (1971), 121-142, and Ann. Polon. Math. 35 (1977/78), 99-105] will be considered on annuli.
Uniqueness of transcendental meromorphic functions with their nonlinear differential polynomials sharing the small function.
Xu, Hong-Yan (2007)
International Journal of Mathematics and Mathematical Sciences
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Meromorphic functions sharing a small function.
Wang, Songmin, Gao, Zongsheng (2007)
Abstract and Applied Analysis
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