127 citations · 479 across the 13 of their papers we have counts for
13 papers
Spectral and Krylov Complexity in Billiard Systems
Hugo A. Camargo, Viktor Jahnke, Hyun-Sik Jeong +2
In this work, we investigate spectral complexity and Krylov complexity in quantum billiard systems at finite temperature. We study both circle and stadium billiards as paradigmatic…
Krylov Complexity in Free and Interacting Scalar Field Theories with Bounded Power Spectrum
Hugo A. Camargo, Viktor Jahnke, Keun-Young Kim +1
We study a notion of operator growth known as Krylov complexity in free and interacting massive scalar quantum field theories in -dimensions at finite temperature. We consider t…
Balanced Partial Entanglement and Mixed State Correlations
Hugo A. Camargo, Pratik Nandy, Qiang Wen +1
Recently in Ref.\cite{Wen:2021qgx}, one of the authors introduced the balanced partial entanglement (BPE), which has been proposed to be dual to the entanglement wedge cross-sectio…
Q-curvature and Path Integral Complexity
Hugo A. Camargo, Pawel Caputa, Pratik Nandy
We discuss the interpretation of path integral optimization as a uniformization problem in even dimensions. This perspective allows for a systematical construction of the higher-di…
Long-distance entanglement of purification and reflected entropy in conformal field theory
Hugo A. Camargo, Lucas Hackl, Michal P. Heller +2
Quantifying entanglement properties of mixed states in quantum field theory via entanglement of purification and reflected entropy is a new and challenging subject. In this work, w…
Entanglement and Complexity of Purification in (1+1)-dimensional free Conformal Field Theories
Hugo A. Camargo, Lucas Hackl, Michal P. Heller +3
Finding pure states in an enlarged Hilbert space that encode the mixed state of a quantum field theory as a partial trace is necessarily a challenging task. Nevertheless, such puri…
On the efficacy of virtual seminars
Hugo Camargo, Michal P. Heller, Ro Jefferson +4
During the SARS-CoV-2 pandemic, theoretical high-energy physics, and likely also the majority of other disciplines, are seeing a surge of virtual seminars as a primary means for sc…
Path integral optimization as circuit complexity
Hugo A. Camargo, Michal P. Heller, Ro Jefferson +1
Early efforts to understand complexity in field theory have primarily employed a geometric approach based on the concept of circuit complexity in quantum information theory. In a p…
Complexity as a novel probe of quantum quenches: universal scalings and purifications
Hugo A. Camargo, Pawel Caputa, Diptarka Das +2
We apply the recently developed notion of complexity for field theory to a quantum quench through a critical point in 1+1 dimensions. We begin with a toy model consisting of a quan…
Weyl geometry, anti-De Sitter space, and -theory
H. A. Camargo, E. J. Gonzalez de Urreta, M. Socolovsky
We study the Gaussian approximation to the quantum fluctuations of the metric of the four dimensional anti-De Sitter spacetime. The associated massless scalar field has a quartic s…
Proper time and length in Schwarzschild geometry
O. Brauer, H. A. Camargo, M. Socolovsky
We study proper time () intervals for observers at rest in the universe () and anti-universe () sectors of the Kruskal-Schwarzschild eternal spacetime of mass , a…
Rindler approximation to Kerr black hole
H. A. Camargo, M. Socolovsky
We show that the Rindler approximation to the time-radial part of the Kerr and Kerr-Newman metrics near their external and internal horizons {\bf only} holds {\bf outsi…
Newman-Janis Algorithm Revisited
O. Brauer, H. A. Camargo, M. Socolovsky
The purpose of the present article is to show that the Newman-Janis and Newman et al algorithm used to derive the Kerr and Kerr-Newman metrics respectively, automatically leads to…