The coarse Baum–Connes conjecture along a factor with filtered coefficients

Let $A$ be a filtered $C^{\ast}$-algebra, let $X$ and $Y$ be proper metric spaces, and let $N_X$ be a locally finite net in $X$. For each $k\geq 0$, let $P_k(N_X)$ be the $k$-Rips complex, and let $C^{\ast}_{L,P_k(N_X),f}(P_k(N_X)\times Y,A)$ denote the localization algebra along the first factor, while $C_f^{\ast}(P_k(N_X)\times Y,A)$ denotes the Roe algebra with filtered coefficients. The coarse Baum–Connes conjecture along $X$ with filtered coefficients. Evaluation at zero induces an isomorphism

$$e_{\ast}: \lim_{k\rightarrow \infty} K_{\ast}(C^{\ast}_{L,P_k(N_X),f}(P_k(N_X)\times Y, A))\rightarrow \lim_{k\rightarrow \infty} K_{\ast}(C_f^{\ast}(P_k(N_X) \times Y, A)).$$

This is a product-space version of the filtered-coefficient coarse Baum–Connes assertion, but the supplied text does not state whether it has been proved or disproved.