A bstract Recent progress in our understanding of the black hole information paradox has
lead to a new prescription for calculating entanglement entropies, which involves special …

A bstract Since the work of Ryu and Takayanagi, deep connections between quantum
entanglement and spacetime geometry have been revealed. The negative eigenvalues of …

A bstract We argue that holographic CFT states require a large amount of tripartite
entanglement, in contrast to the conjecture that their entanglement is mostly bipartite. Our …

We introduce a new quantity, called pseudo-entropy, as a generalization of entanglement
entropy via postselection. We expect this quantity to provide a new class of order parameters …

A bstract We derive dynamics of the entanglement wedge cross section from the reflected
entropy for local operator quench states in the holographic CFT. By comparing between the …

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 …

Abstract Recently in Ref.[1], one of the authors introduced the balanced partial entanglement
(BPE), which has been proposed to be dual to the entanglement wedge cross-section …

Recent studies have demonstrated that measures of tripartite entanglement can probe data
characterizing topologically ordered phases to which bipartite entanglement is insensitive …

A bstract We study the holographic duality between the reflected entropy and the
entanglement wedge cross section with the first order correction. In the field theory side, we …

A bstract Exploiting the split property of quantum field theories (QFTs), a notion of von
Neumann entropy associated to pairs of spatial subregions has been recently proposed …