Some results on q-shift difference-differential polynomials sharing finite value
نویسندگان
1 Department of Mathematics, Government Science College, Chitraduga-577 501, India
2 Department of Mathematics, School of Engineering, Presidency University, Bangalore-560064, INDIA
3 Department of Mathematics, School of Engineering, Presidency University, Bangalore-560064, INDIA
4 Department of Mathematics, School of Engineering, Presidency University, Bangalore-560064, INDIA
doi
10.22075/ijnaa.2023.29777.4252چکیده
In this paper, we study the uniqueness of meromorphic functions with q-shift difference-differential polynomials $F=P(f)\prod\limits_{j=1}^{d}f(q_{j}z+c_{j})^{v_{j}}]^{(k)}$ and $G=[P(g)\prod\limits_{j=1}^{d}g(q_{j}z+c_{j})^{v_{j}}]^{(k)}$, where $P(z)$ is a non-constant polynomial with degree $n$ sharing a finite value. The results of this paper are an extension of the previous theorems given by Harina P. Waghamore and Rajeshwari S [19].
