A bstract We study the entanglement islands and subsystem volume complexity
corresponding to the left/right entanglement of a conformal defect in d-dimensions in …

A bstract The concepts of operator size and computational complexity play important roles in
the study of quantum chaos and holographic duality because they help characterize the …

We use the definition of complexity for static and self–gravitating objects to build up three
physical general relativistic anisotropic models fulfilling the vanishing complexity condition …

The harmonic oscillator is the paragon of physical models; conceptually and computationally
simple, yet rich enough to teach us about physics on scales that span classical mechanics to …

We probe the contraction from 2 d relativistic CFTs to theories with Bondi-Metzner-Sachs
(BMS) symmetries, or equivalently conformal Carroll symmetries, using diagnostics of …

A bstract We use the SYK family of models with N Majorana fermions to study the complexity
of time evolution, formulated as the shortest geodesic length on the unitary group manifold …

In this work we use the vanishing complexity factor as a supplementary condition to
construct uncharged and charged like-Durgapal models. We provide the g tt component of …

Recently, in various theoretical works, path-breaking progress has been made in recovering
the well-known page curve of an evaporating black hole with quantum extremal islands …

A bstract How can we define complexity in dS space from microscopic principles? Based on
recent developments pointing towards a correspondence between a pair of double-scaled …

We compute the circuit complexity of scalar curvature perturbations on Friedmann-Lemaître-
Robertson-Walker cosmological backgrounds with a fixed equation of state w using the …