Microwave spectroscopic evidence of a moiré-commensurate electron crystal in monolayer graphene

We probe the conductivity of the lowest Landau level of a moiré-aligned monolayer graphene device by broadband microwave transmission through a coplanar waveguide ($\sim$50 mK, 15.4–18 T), isolating the longitudinal channel through a low-minus-high frequency band difference $D(\nu )$. We resolve a series of minima in $D(\nu )$ that drift with field along lines of fixed carrier density rather than fixed Landau filling, the hallmark of moiré-commensurate electron crystals. The strongest minimum is present at every field and matches no fractional quantum Hall or integer Hofstadter state. It lies at band filling $s=1\mathrm{/}3$, one electron for every three moiré cells—the generalized Wigner crystal that DaSilva, Jung, and MacDonald predict as the most favorable fixed-density ($t=0$) commensuration. The weaker minima fall near neighboring commensurate fillings.