论文标题
关于其差分差异操作员的杂形功能的唯一性
Uniqueness on Meromorphic function concerning their differential-difference operators
论文作者
论文摘要
在本文中，我们研究了异晶功能差异差异的独特性。我们证明了以下结果：让$ f $是$ρ_{2}（f）<1 $的非稳定meromorphic函数，让$η$为非零的复数数字，$ n \ geq1，k \ geq0 $ a $ a \ a \ a \ not \ equiv0，\ equiv0，\ equiv0，\ equiv0，\ equiv0，\ equiv0，\ equiv0，\ equiv0，\ equiv0，\ equiv0，$ f $ f $ f $ f $ f。如果$ f $和$（δ_η^{n} f）^{（k）} $共享$ 0，\ infty $ cm并共享$ a $ im，则$ f \ equiv（δ_η^{n} f）^{（k）} $，使用完全不同的方法来改善由于Chen-xu [1]。
In this paper, we study the uniqueness of the differential-difference of meromorphic functions. We prove the following result: Let $f$ be a nonconstant meromorphic function of $ρ_{2}(f)<1$, let $η$ be a non-zero complex number, $n\geq1, k\geq0$ two integers and let $a\not\equiv0,\infty$ be a small function of $f$. If $f$ and $(Δ_η^{n}f)^{(k)}$ share $0,\infty$ CM and share $a$ IM, then $f\equiv(Δ_η^{n}f)^{(k)}$, which use a completely different method to improve some results due to Chen-Xu [1].
