In this paper, we study the uniqueness of product of difference polynomials $f^{n}[\prod_{j=1}^{d}f(z+c_{j})^{s_{j}}]^{(k)}$ and $g^{n}[\prod_{j=1}^{d}g(z+c_{j})^{s_{j}}]^{(k)}$, which are sharing a fixed point $z$ and $f$, $g$ share $\infty$ IM. The result extends the previous results of Cao and Zhang\cite{9} into product of difference polynomials.
Primary Language | English |
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Subjects | Engineering |
Journal Section | Articles |
Authors | |
Publication Date | October 1, 2016 |
Submission Date | January 1, 2016 |
Published in Issue | Year 2016 Volume: 4 Issue: 2 |