The strong disorder RG approach for random systems has been extended in many new
directions since our previous review of 2005 [F. Igloi, C. Monthus, Phys. Rep. 412, 277 …

The reduced density matrix of many-body systems possessing an additive conserved
quantity can be decomposed in orthogonal sectors which can be independently analyzed …

A bstract In this article we define a new information theoretical quantity for any bipartite
mixed state ρ AB. We call it the balanced partial entanglement (BPE). The BPE is the partial …

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 …

A bstract Driven quantum systems exhibit a large variety of interesting and sometimes exotic
phenomena. Of particular interest are driven conformal field theories (CFTs) which describe …

We study the entanglement contour, a quasi-local measure of entanglement, and propose a
generic formula for the contour in 1+ 1d quantum systems. We use this formalism to …

We introduce an adaptive-weighted tree tensor network for the study of disordered and
inhomogeneous quantum many-body systems. This Ansatz is assembled on the basis of the …

In this paper, we study the entanglement structure of mixed states in quantum many-body
systems using the $\textit {negativity contour} $, a local measure of entanglement that …

A holographic dual description of inhomogeneous systems is discussed. Notably, finite
temperature results for the entanglement entropy in both the rainbow chain and the sine …

A bstract In this work we develop the path integral optimization in a class of inhomogeneous
2d CFTs constructed by putting an ordinary CFT on a space with a position dependent …