具有权弱分担值的微分多项式的亚纯函数的唯一性
The Uniqueness of Meromorphic Functions of the Differential Polynomials with the Weakly Weighted Sharing Value

本文研究了一个形如$f^n\left(z\right)\left(\alpha f^m\left(z\right)+\beta \right)$ 的亚纯函数的k阶导数及其移动算子的k阶导数权弱分担值的唯一性问题，其中$m,n,k$ 均是正整数，$\alpha ,\beta$ 是满足$\left|\alpha \right|+\left|\beta \right|\ne 0$ 的常数，将2018年林珊华和林伟川提出的结果推广到更一般的形式。
In this paper, we study the uniqueness problem of the weakly weighted sharing values for the k-th derivative of a meromorphic function of the form $f^n\left(z\right)\left(\alpha f^m\left(z\right)+\beta \right)$ and the k-th derivative of its translation operator, where $m,n,k$ are all positive integers, and $\alpha ,\beta$ are constants satisfying $\left|\alpha \right|+\left|\beta \right|\ne 0$ the results proposed by Lin Shanhua and Lin Weichuan in 2018 are extended to a more general form.