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Let $[\, \cdot\,]$ be the floor function. In the present paper we prove thatwhen $1<c<\frac{12}{11}$ and $\theta>1$ is a fixed, then there exist infinitelymany prime numbers of the form $[n^c \tan^\theta(\log n)]$.

Prime numbers of the form $\mathbf{[n^c tan^\theta(log n)]}$