On meromorphic solutions of a functional equation, II
J. Matkowski (1971)
Annales Polonici Mathematici
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Displaying similar documents to “On meromorphic solutions of a functional equation”
On meromorphic solutions of a functional equation, II
On meromorphic solutions of a certain class of functional-differential equations
Fred Gross, Chung-Chun Yang (1973)
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On Deficient Values of Meromorphic Functions Satisfying a Certain Functional Equation II
R. GOLDSTEIN (1973)
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On Meromorphic Solutions of a Functional Equation of Ganapathy Iyer.
R. Goldstein (1972)
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On meromorphic solutions of a functional equation of Kuczma and Smajdor.
R. Goldstein (1977)
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On meromorphic solutions of certain functional equations.
R. Goldstein (1978)
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On meromorphic solutions of a functional equation.
R. Goldstein (1977)
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Meromorphic solutions of a kind of functional equations of Diophantine type
Ping Li, Xianyang Zhang (2008)
Annales Polonici Mathematici
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We apply Nevanlinna's value distribution theory to show that some functional equations of Diophantine type have no admissible meromorphic solutions. This result confirms a recent conjecture of Li and Yang.
On Deficient Values of Meromorphic Functions Satisfying a Certain Functional Equation, II. (Short Communications).
R. Goldstein (1972)
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Meromorphic functional calculus and local spectral theory.
Teresa Bermúdez (1997)
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A note on the class of meromorphic functions, I
S. K. Bajpai, T. J. S. Mehrok (1975)
Annales Polonici Mathematici
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Generalised proximate order of meromorphic functions
I. Lahiri (1989)
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Exceptional values of meromorphic functions
H. S. Gopalakrishna, Subhas S. Bhoosnurmath (1976)
Annales Polonici Mathematici
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Uniqueness of meromorphic functions sharing a meromorphic function of a smaller order with their derivatives
Xiao-Min Li, Hong-Xun Yi (2010)
Annales Polonici Mathematici
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We prove some uniqueness theorems for meromorphic functions and their derivatives that share a meromorphic function whose order is less than those of the above meromorphic functions. The results in this paper improve those given by G. G. Gundersen & L. Z. Yang, J. P. Wang, J. M. Chang & Y. Z. Zhu, and others. Some examples are provided to show that our results are the best possible.