We discuss the scaling of the effective action for the interacting scalar quantum field theory on generic spacetimes with Lorentzian signature and in a generic state (including vacuum and thermal states, if they exist). This is done constructing a flow equation, which is very close to the renown Wetterich equation, by means of techniques recently developed in the realm of perturbative Algebraic Quantum Field theory (pAQFT). The key ingredient that allows one to obtain an equation which is meaningful on generic Lorentzian backgrounds is the use of a local regulator, which keeps the theory covariant. As a proof of concept, the developed methods are used to show that non-trivial fixed points arise in quantum field theories in a thermal state a...
We discuss the Heisenberg-Wigner phase-space formalism in quantum electrodynamics as well as scalar ...
It is widely accepted that the Feynman integral is one of the most promising methodologies for defin...
On a connected, oriented, smooth Riemannian manifold without boundary we consider a real scalar fiel...
In a recent paper, with Drago and Pinamonti we have introduced a Wetterich-type flow equation for sc...
A spatial variant of the Functional Renormalization Group (FRG) is introduced on (Lorentzian signatu...
It is shown that every algebraic quantum field theory has an underlying functorial field theory whic...
In this work the fundamental ideas to study properties of QFTs with the functional Renormalization G...
We demonstrate that perturbative algebraic QFT methods, as developed by Fredenhagen and Rejzner, nat...
This work uses Lorentz-signature in-in perturbation theory to analyze the late-time behavior of corr...
In this work we develop a re-formulation of quantum field theory through the more general weighted L...
It has long been known that weakly nonlinear field theories can have a late-time stationary state th...
Wetterich's equation provides a powerful tool for investigating the existence and universal properti...
After some decades of work a satisfactory theory of quantum gravity is still not available; moreover...
The aim of these lectures is to give an introduction to quantum field theory on curved spacetimes, f...
A maximal-acceleration invariant quantum field is defined on the space-time tan-gent bundle with van...
We discuss the Heisenberg-Wigner phase-space formalism in quantum electrodynamics as well as scalar ...
It is widely accepted that the Feynman integral is one of the most promising methodologies for defin...
On a connected, oriented, smooth Riemannian manifold without boundary we consider a real scalar fiel...
In a recent paper, with Drago and Pinamonti we have introduced a Wetterich-type flow equation for sc...
A spatial variant of the Functional Renormalization Group (FRG) is introduced on (Lorentzian signatu...
It is shown that every algebraic quantum field theory has an underlying functorial field theory whic...
In this work the fundamental ideas to study properties of QFTs with the functional Renormalization G...
We demonstrate that perturbative algebraic QFT methods, as developed by Fredenhagen and Rejzner, nat...
This work uses Lorentz-signature in-in perturbation theory to analyze the late-time behavior of corr...
In this work we develop a re-formulation of quantum field theory through the more general weighted L...
It has long been known that weakly nonlinear field theories can have a late-time stationary state th...
Wetterich's equation provides a powerful tool for investigating the existence and universal properti...
After some decades of work a satisfactory theory of quantum gravity is still not available; moreover...
The aim of these lectures is to give an introduction to quantum field theory on curved spacetimes, f...
A maximal-acceleration invariant quantum field is defined on the space-time tan-gent bundle with van...
We discuss the Heisenberg-Wigner phase-space formalism in quantum electrodynamics as well as scalar ...
It is widely accepted that the Feynman integral is one of the most promising methodologies for defin...
On a connected, oriented, smooth Riemannian manifold without boundary we consider a real scalar fiel...