We discuss multipartitions of the gapped ground states of (2+ 1)-dimensional topological
liquids into three (or more) spatial regions that are adjacent to each other and meet at points …

We study mean-field states resulting from the pairing of electrons in time-reversal broken
fractal Hofstadter bands, which arise in two-dimensional lattices where the unit cell traps …

We study the edges of fractional quantum spin Hall insulators (FQSH) with half-integer spin
Hall conductance. These states can be viewed as symmetric combinations of a spin-up and …

A bstract The low energy effective field theories of (2+ 1) dimensional topological phases of
matter provide powerful avenues for investigating entanglement in their ground states. In [1] …

We use the entanglement negativity, a bipartite measure of entanglement in mixed quantum
states, to study how multipartite entanglement constrains the real-space structure of the …

We present a family of electron-based coupled-wire models of bosonic orbifold topological
phases, referred to as twist liquids, in two spatial dimensions. All local fermion degrees of …

We study the entanglement entropy and spectrum between components in binary Bose-
Einstein condensates in d spatial dimensions. We employ effective field theory to show that …

The black hole information paradox has been hotly debated for the last few decades without
a full resolution. This makes it desirable to find analogues of this paradox in simple and …

A quantum Hall (QH) interface is different from an ordinary QH edge, as the latter has its
location determined by the confining potential, while the former can be unpinned and …

The black hole information paradox has been hotly debated for the last few decades, without
full resolution. This makes it desirable to find analogs of this paradox in simple and …