Entanglement entropy plays a variety of roles in quantum field theory, including the
connections between quantum states and gravitation through the holographic principle. This …

A bstract We study modular Hamiltonians corresponding to the vacuum state for deformed
half-spaces in relativistic quantum field theories on\({\mathrm {\mathbb {R}}}^{1, d-1}\). We …

A bstract We study the Euclidean gravitational path integral computing the Rényi entropy
and analyze its behavior under small variations. We argue that, in Einstein gravity, the …

A bstract We study the Page curve and the island rule for black holes evaporating into
gravitating baths, with an eye towards establishing a connection with the ER= EPR proposal …

We present the analytical calculation of entanglement entropy for a class of two-dimensional
field theories governed by the symmetries of the Galilean conformal algebra, thus providing …

We present a summary of recent progress and remaining challenges in applying the
methods and ideas of quantum information theory to the study of quantum field theory and …

A bstract BMS symmetry, which is the asymptotic symmetry at null infinity of flat spacetime, is
an important input for flat holography. In this paper, we give a holographic calculation of …

The modular commutator is a recently discovered entanglement quantity that quantifies the
chirality of the underlying many-body quantum state. In this Letter, we derive a universal …

A bstract We study quantum chaos of rotating BTZ black holes in Topologically Massive
gravity (TMG). We discuss the relationship between chaos parameters including Lyapunov …

We establish a construction for the entanglement wedge in asymptotically flat bulk
geometries for subsystems in dual $(1+ 1) $-dimensional Galilean conformal field theories in …