We propose a method to efficiently compute the entanglement entropy (EE) of quantum
many-body systems. Our approach, called the incremental SWAP operator method …

Integer and fractional Chern insulators have been extensively explored in correlated flat
band models. Recently, the prediction and experimental observation of fractional quantum …

We propose multilayer moiré structures in strong external magnetic fields as a novel platform
for realizing highly tunable, frustrated Hubbard physics with topological order. Identifying the …

Recent breakthrough experiments have demonstrated how it is now possible to explore the
dynamics of quantum Hall states interacting with quantum electromagnetic cavity fields …

We numerically compute the guiding center static structure factor $\bar S (k) $ of various
fractional quantum Hall (FQH) states to $\mathcal {O}(k\ell)^ 6$ where $ k $ is the …

The composite fermion Fermi liquid (CFL) state at $\nu {=} 1/2$ filling of a Landau level is a
paradigmatic example of a non-Fermi liquid borne out purely by Coulomb interactions. But in …

The recent developments in twisted MoTe $ _2 $ and rhombohedral multilayer graphene
have generated widespread attention to the general features of fractional quantum …

Optical spectroscopy of quantum materials at ultralow temperatures is rarely explored, yet it
may provide critical characterizations of quantum phases not possible using other …

Fractional quantum Hall states are the most prominent example of states with topological
order, hosting excitations with fractionalized charge. Recent experiments in twisted MoTe 2 …

The interplay of topological order and charge order exhibits rich physics. Recent
experiments that succesfully realized the frational quantum anomalous Hall (FQAH) effect in …