activity
20122026
most citedQuantum Energy Inequality for the Massive Ising Model

30 citations · 206 across the 32 of their papers we have counts for

collaborators

33 papers

math-ph2026

Numerical approach to the modular operator for fermionic systems

Henning Bostelmann, Daniela Cadamuro, Christoph Minz

We numerically approximate the Tomita-Takesaki modular operator for local subalgebras of the 1+1-dimensional massive Majorana field. Our method works at the one-particle level with…

quant-ph2025

Finite relative entropy for locally squeezed states

Daniela Cadamuro, Markus B. Fröb, Dimitrios Katsinis +1

Relative entropy serves as a fundamental measure of state distinguishability in both quantum information theory and relativistic quantum field theory. Despite its conceptual import…

math-ph2025

Quantum inequalities in thermal states

Henning Bostelmann, Daniela Cadamuro, Leonardo Sangaletti

In thermal quantum field theory, the global Liouvillian (the generator of time translations) is passive. How is this reflected in the properties of its local density, a quantum fie…

math-ph2024

Modular Hamiltonian and modular flow of massless fermions on a cylinder

Daniela Cadamuro, Markus B. Fröb, Guillem Pérez-Nadal

We determine explicitly the modular flow and the modular Hamiltonian for massless free fermions in diamonds on a cylinder in 1+1 dimensions. We consider both periodic and antiperio…

math-ph2024★ 2 cited

The Sine-Gordon QFT in de Sitter spacetime

Daniela Cadamuro, Markus B. Fröb, Carolina Moreira Ferrera

We consider the massless Sine-Gordon model in de Sitter spacetime, in the regime and using the framework of perturbative algebraic quantum field theory. We show that a…

math-ph2023

The massive modular Hamiltonian for a double cone

Daniela Cadamuro

The Tomita-Takesaki modular operator for local algebras plays an important role in quantum field theory, and more recently in the study of relative entropy. However, the explicit e…

hep-th2023★ 3 cited

Modular Hamiltonian for fermions of small mass

Daniela Cadamuro, Markus B. Fröb, Christoph Minz

We consider the algebra of massive fermions restricted to a diamond in two-dimensional Minkowski spacetime, and in the Minkowski vacuum state. While the massless modular Hamiltonia…

math-ph2023★ 5 cited

Quantum energy inequalities in integrable models with several particle species and bound states

Henning Bostelmann, Daniela Cadamuro, Jan Mandrysch

We investigate lower bounds to the time-smeared energy density, so-called quantum energy inequalities (QEI), in the class of integrable models of quantum field theory. Our main res…

math-ph2022★ 6 cited

A quantum energy inequality in the Sine--Gordon model

Markus B. Fröb, Daniela Cadamuro

We consider the stress tensor in the massless Sine--Gordon model in the finite regime of the theory. We prove convergence of the renormalised perturbative series for th…

math-ph2022★ 12 cited

On the mass dependence of the modular operator for a double cone

Henning Bostelmann, Daniela Cadamuro, Christoph Minz

We present a numerical approximation scheme for the Tomita-Takesaki modular operator of local subalgebras in linear quantum fields, working at one-particle level. This is applied t…

math-ph2022

Local operators in the Sine-Gordon model: and the stress tensor

Markus B. Fröb, Daniela Cadamuro

We consider the simplest non-trivial local composite operators in the massless Sine-Gordon model, which are and the stress tensor . We show that…

math-ph2021

Fermionic integrable models and graded Borchers triples

Henning Bostelmann, Daniela Cadamuro

We provide an operator-algebraic construction of integrable models of quantum field theory on 1+1 dimensional Minkowski space with fermionic scattering states. These are obtained b…

math-ph2020★ 14 cited

Relative entropy of coherent states on general CCR algebras

Henning Bostelmann, Daniela Cadamuro, Simone Del Vecchio

For a subalgebra of a generic CCR algebra, we consider the relative entropy between a general (not necessarily pure) quasifree state and a coherent excitation thereof. We give a un…

math-ph2019

Operator-algebraic construction of the deformed Sine-Gordon model

Daniela Cadamuro

We consider the construction of integrable quantum field theories in the operator-algebraic approach, which is based on quantum fields localized in infinitely extended wedge region…

math-ph2019

Energy inequalities in interacting quantum field theories

Daniela Cadamuro

The classical energy conditions, originally motivated by the Penrose-Hawking singularity theorems of general relativity, are violated by quantum fields. A reminiscent notion of suc…

math.FA2019

High energy bounds on wave operators

Henning Bostelmann, Daniela Cadamuro, Gandalf Lechner

The wave operators of two selfadjoint operators and are analyzed at asymptotic spectral values. Sufficient conditions for $\|(W_\pm(H_1,H_0)-P_{1}^\mat…

math-ph2019★ 5 cited

Curing velocity superselection in non-relativistic QED by restriction to a lightcone

Daniela Cadamuro, Wojciech Dybalski

It is physically expected that plane-wave configurations of the electron in QED induce disjoint representations of the algebra of the electromagnetic fields. This phenomenon of vel…

math-ph2018★ 4 cited

Relative normalizers of automorphism groups, infravacua and the problem of velocity superselection in QED

Daniela Cadamuro, Wojciech Dybalski

We advance superselection theory of pure states on a -algebra outside of the conventional (DHR) setting. First, we canonically define conjugate and second conju…

math-ph2018

Direct construction of pointlike observables in the Ising model

Daniela Cadamuro

The construction of pointlike fields in quantum integrable models is usually approached by constructing their n-point functions. However, convergence questions of the resulting inf…

math-ph2018★ 4 cited

Towards an explicit construction of local observables in integrable quantum field theories

Henning Bostelmann, Daniela Cadamuro

We present a new viewpoint on the construction of pointlike local fields in integrable models of quantum field theory. As usual, we define these local observables by their form fac…

quant-ph2017

Quantum backflow in scattering situations

Daniela Cadamuro

Measurable quantities that have positive values in classical dynamical systems need not to be positive in quantum theory. For example, consider a free quantum mechanical particle i…

quant-ph2017★ 23 cited

Quantum Rate-Distortion Coding of Relevant Information

Sina Salek, Daniela Cadamuro, Philipp Kammerlander +1

Rate-distortion theory provides bounds for compressing data produced by an information source to a specified encoding rate that is strictly less than the source's entropy. This nec…

quant-ph2017★ 24 cited

Quantum backflow and scattering

Henning Bostelmann, Daniela Cadamuro, Gandalf Lechner

Backflow is the phenomenon that the probability current of a quantum particle on the line can flow in the direction opposite to its momentum. In this article, previous investigatio…

math-ph2016★ 2 cited

Wedge-local observables in the deformed sine-Gordon model

Daniela Cadamuro, Yoh Tanimoto

In the bootstrap approach to integrable quantum field theories in the (1+1)-dimensional Minkowski space, one conjectures the two-particle S-matrix and tries to study local observab…