activity
20242026
collaborators

13 papers

math-ph2026

The two-sided Bogoliubov inequality in von Neumann algebras conceptualizes the free energy--quantum correlations link

Benedikt M. Reible, Albert Much, Rainer Verch +2

The quantum-mechanical two-sided Bogoliubov inequality provides upper and lower bounds for the free energy required to separate a system of interacting particles into independent s…

hep-th2026

Relative entropy for in the Rindler wedge

Markus B. Fröb, Albert Much, Kyriakos Papadopoulos

We consider the relative entropy between the vacuum and a coherent state in the Rindler wedge for an interacting theory to first order in . We construct the perturbati…

hep-th2026

A UV-Finite Ryu-Takayanagi Relation from Relative Entropy in AdS/CFT

Albert Much, Philipp Dorau, Leonardo Sangaletti +1

We establish a Ryu-Takayanagi (RT) relation in AdS/CFT using \emph{relative entropy} as the central object, in place of the ultraviolet-divergent von Neumann entanglement e…

gr-qc2026

Local Expansion Mechanisms for Quantum-Scale Wormholes

Philipp Dorau, Albert Much

Quantum models of spacetime have been conjectured to hypothetically allow for the formation of Planck scale wormholes. Building on the proposal of Morris, Thorne, and Yurtsever tha…

math-ph2026

The Relative Fermionic Entropy in Two-Dimensional Rindler Spacetime

Felix Finster, Albert Much

The fermionic relative entropy in two-dimensional Rindler spacetime is studied using both modular theory and the reduced one-particle density operators. The methods and results are…

hep-th2026

Noncommutative QFT and Relative Entropy on Axisymmetric Bifurcate Killing Horizons

Philipp Dorau, Albert Much, Rainer Verch

We construct a deformed algebraic quantum field theory on bifurcate Killing horizons in stationary axisymmetric spacetimes. The deformation is generated by the commuting actions of…