  We are interested in existence of solutions to the $d$-dimensional equation
\begin{equation*} X_t=x_0+\int_0^t b(X_s)ds + B_t, \end{equation*} where $B$ is
a (fractional) Brownian motion with Hurst parameter $H\leqslant 1/2$ and $b$ is
an $\mathbb{R}^d$-valued measure in some Besov space. We exhibit a class of
drifts $b$ such that weak existence holds. In particular existence of a weak
solution is shown for $b$ being a finite $\mathbb{R}^d$-valued measure for any
$H<1/(2d)$.
