Bulletin of the
Korean Mathematical Society BKMS

In this paper, we study the uniqueness of entire functions and prove the following result: Let $f$ and $g$ be two nonconstant entire functions, $n, m$ be positive integers. If $f^n(f^m-1)f'$ and $g^n(g^m-1)g'$ share 1 IM and $n>4m+11$, then $f\equiv g$. The result improves the result of Fang-Fang.

Keywords: uniqueness, entire function, sharing values

MSC numbers: 30D35