UNICITY RELATION TO ENTIRE FUNCTIONS AND THEIR DIFFERENTIAL DIFFERENCE POLYNOMIALS.

In this article, we investigate the problem of sharing values between entire functions f(z) and f₁(z) = b_-1 + ... b_i f^(ki)(z+iη) share two distinct values a with counted and b with ignoring multiplicities, where b_-1 and b_i(i = 0,1· · ·, n) are small meromorphic functions of f(z), k_i ≥ 0 (i = 0,1, · · ·, n) are integers. In relation to previous research, we obtain results that improve and generalise the findings conducted by Yang and Qi [CMFT, 20.1 (2020): 159-178]. [ABSTRACT FROM AUTHOR]