Abstract
In this paper, we shall study the unicity of meromorphic functions defined over non-Archimedean fields of characteristic zero such that their valence functions of poles grow slower than their characteristic functions. If $f$ is such a function, and $f$ and a linear differential polynomial $P(f)$ of $f$, whose coefficients are meromorphic functions growing slower than $f$, share one finite value $a$ CM, and share another finite value $b\ (\not=a)$ IM, then $P(f)=f$.
Citation
Qi Han. Pei-Chu Hu. "Unicity of meromorphic functions related to their derivatives." Bull. Belg. Math. Soc. Simon Stevin 14 (5) 905 - 918, December 2007. https://doi.org/10.36045/bbms/1197908902
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