A result on Bruck Conjecture related to Shift Polynomials

This paper mainly concerns about establishing the Bruck conjecture for differential-difference polynomial generated by an entire function. The polynomial considered is of finite order and involves the entire function $f(z)$ and its shift $f(z + c)$ where $c \in ℂ$. Suitable examples are given to prove the sharpness of sharing exceptional values of Borel and Nevanlinna.

This paper mainly concerns about establishing the Bruck conjecture for differential-difference polynomial generated by an entire function. The polynomial considered is of finite order and involves the entire function $f(z)$ and its shift $f(z + c)$ where $c \in ℂ$. Suitable examples are given to prove the sharpness of sharing exceptional values of Borel and Nevanlinna.

Entire Function Exceptional Values Differential-Difference Polynomial Value Sharing

Entire Function Exceptional Values Differential-Difference Polynomial Value Sharing