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In this paper, we give a uniqueness theorem on meromorphic solutions $f$ of finite order of a class of differential-difference equations such that solutions $f$ are uniquely determined by their poles and two distinct values.
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참고문헌 (8)
참고문헌 신청
G. Brosch / 1989 / Eindeutigkeitssatze fur meromorphe funktionen
Y.-M. Chiang / 2008 / On the Nevanlinna characteristic of f(z+${\eta}$ ) and difference equations in the complex plane / Ramanujan J. 16(1):105~129
H. Li / 2016 / On existence of solutions of differential-difference equations / Math. Methods Appl. Sci. 39(1):144~151
I. Laine / 1993 / Nevanlinna theory and complex differential equations, De Gruyter Studies in Mathematics, 15 / Walter de Gruyter & Co.
F. Lu / 2016 / On unicity of meromorphic solutions to difference equations of Malmquist type / Bull. Aust. Math. Soc. 93(1):92~98
Y.-M. Chiang / 2008 / On the Nevanlinna characteristic of f(z+
H. Li / 2016 / On existence of solutions of differential-difference equations / Math. Methods Appl. Sci. 39(1):144~151
I. Laine / 1993 / Nevanlinna theory and complex differential equations, De Gruyter Studies in Mathematics, 15 / Walter de Gruyter & Co.
F. Lu / 2016 / On unicity of meromorphic solutions to difference equations of Malmquist type / Bull. Aust. Math. Soc. 93(1):92~98
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