We calculate the vacuum entanglement entropy of Maxwell theory in a class of curved
spacetimes by Kaluza-Klein reduction of the theory onto a two-dimensional base manifold …

Entanglement entropy has proven to be an extremely useful concept in quantum field theory.
Gauge theories are of particular interest, but for these systems the entanglement entropy is …

We revisit the issue of defining the entropy of a spatial region in a broad class of quantum
theories. In theories with explicit regularizations, working within an elementary but general …

A bstract We argue that corner contributions in gravity action (Hayward term) capture the
essence of gravity edge modes, which lead to gravitational area entropies, such as the black …

We study the entanglement structure of lattice gauge theories from the local operational
point of view, and, similar to Soni and Trivedi [J. High Energy Phys. 1 (2016) 1], we show that …

A bstract Progress in identifying the bulk microstate interpretation of the Ryu-Takayanagi
formula requires understanding how to define entanglement entropy in the bulk closed string …

A bstract We revisit the duality between five-dimensional supersymmetric gauge theories
and deformations of two-dimensional Yang-Mills theory from a new perspective. We give a …

A bstract Entanglement is assuming a central role in modern quantum many-body physics.
Yet, for lattice gauge theories its certification remains extremely challenging. A key difficulty …

A bstract We present a direct lattice gauge theory computation that, without using dualities,
demonstrates that the entanglement entropy of Yang-Mills theories with arbitrary gauge …

A bstract We consider the\(T\overline {T}\) deformation of two dimensional Yang-Mills theory
on general curved backgrounds. We compute the deformed partition function through an …