论文标题
第二个主要定理和唯一性函数的唯一性问题，其有限生长指数在复杂的光盘上共享五个小功能
Second main theorem and uniqueness problem of meromorphic functions with finite growth index sharing five small functions on a complex disc
论文作者
论文摘要
本文有双重。第一种是在复杂的盘$δ（R_0）\ subset \ Mathbb c $上建立第二个主要定理，该定理具有有限的增长指数和小功能，其中计数函数被截断为$ 1 $，而小项则更详细。第二个是证明Nevanlinna的五个值定理的概括和改进，对于复杂盘$δ（R_0）$的五个小函数的情况。
This paper has twofold. The first is to establish a second main theorem for meromorphic functions on the complex disc $Δ(R_0)\subset\mathbb C$ with finite growth index and small functions, where the counting functions are truncated to level $1$ and the small term is more detailed estimated. The second is to prove a generalization and improvement of the five values theorem of Nevanlinna for the case of five small functions on the complex disc $Δ(R_0)$.
