Decoupling conjecture for equally distributed points on a monomial curve

Let $d\geq 3$ be an integer, let $\Gamma=\{(\xi,\xi^d)\in\mathbb R^2:1\leq|\xi|\leq2\}$, and let $P_j=(\xi_j,\xi_j^d)$ for $j=1,\ldots,N$ be equally distributed in $\Gamma$. For each $P\in\Gamma$, let $\omega_P$ be an $N^{-1}\times N^{-d}$ rectangle centered at $P$ whose long side is parallel to the tangent line to $\Gamma$ at $P$, let $\Omega_N=\{\omega_{P_1},\ldots,\omega_{P_N}\}$, and suppose $\widehat{f_\omega}=\widehat f\,\mathbf 1_\omega$. For every $\varepsilon>0$ and $p\geq2(d+1)$, the decoupling conjecture asserts that

$$\left\|\sum_{\omega\in\Omega_N}f_\omega\right\|_p\lesssim N^{\frac12-\frac{d+1}{p}+\varepsilon}\left(\sum_{\omega\in\Omega_N}\|f_\omega\|_p^2\right)^{\frac12}.$$

This is a decoupling formulation associated with the discrete restriction problem above. The source presents it as a standard consequence of that conjecture and does not state whether it has been resolved.