Analogue of Tate's conjecture for fibrations in varieties

Let $f:\mathcal{X}\to\mathcal{Y}$ be a fibration in varieties over a number field $K$. Let $R$ be the finite set of excluded prime ideals, let $q_{\mathfrak p}$ denote the residue-field cardinality at $\mathfrak p$, and let $\mathfrak B_{\mathfrak p}(\mathcal X)$ be the average degree-two Frobenius trace defined in the source. Let $\operatorname{NS}(X/K)$ be the Néron–Severi group. Analogue of Tate's conjecture for fibrations in varieties.

$$\operatorname*{Res}_{s=2}\left(\sum_{\mathfrak p\notin R}\mathfrak B_{\mathfrak p}(\mathcal X)\frac{\log(q_{\mathfrak p})}{q_{\mathfrak p}^s}\right)=\operatorname{rank}\left(\operatorname{NS}(X/K)\right).$$

This is the proposed fibration analogue of the divisor case of Tate's conjecture. The source does not state whether it is known or resolved.