  We show that there is a family of two-dimensional $(0,2)$ SCFTs associated
with twisted compactifications of the four-dimensional $\mathcal{N}=1$
Leigh-Strassler fixed point on a closed hyperbolic Riemann surface. We
calculate the central charges for this class of theories using anomalies and
$c$-extremization. In a suitable truncation of the five-dimensional maximal
supergravity, we construct supersymmetric $AdS_3$ solutions that are
holographic duals of those two-dimensional $(0,2)$ SCFTs. We also exhibit
supersymmetric domain wall solutions that are holographically dual to the RG
flows between the four-dimensional and two-dimensional theories.
