I am currently an Associate Lecturer in Mathematical Physics at the University of York.

I completed my undergraduate degree in physics at the University of Hamburg (Germany) in 2011, and my PhD in mathematics at the University of Genoa (Italy) in 2015. Following that I held post-doctoral positions at the University of Warsaw (Poland) and the University of Wuppertal (Germany). After an interim professorship in Wuppertal, I joined the Department of Mathematics in York in 2019.

Some research interests: PDEs, differential operators on manifolds, microlocal analysis, functional analysis, mathematical physics, mathematical aspects of quantum field theory and quantum field theory in curved spacetimes.

In this paper we describe the construction of various propagators based on an abstract theory of (non-autonomous) evolution equations …

We develop a comprehensive framework in which the existence of solutions to the semiclassical Einstein equation (SCE) in cosmological …

One can argue that on flat space $\mathbb{R}$ the Weyl quantization is the most natural choice and that it has the best properties (eg …

We develop a theory of the Klein–Gordon equation on curved spacetimes. Our main tool is the method of (non-autonomous) evolution …

Pre-metric electrodynamics is a covariant framework for electromagnetism with a general constitutive law. Its lightcone structure can …

We consider the Klein–Gordon equation on a static spacetime and minimally coupled to a static electromagnetic potential. We show …

An axiomatic approach to electrodynamics reveals that Maxwell electrodynamics is just one instance of a variety of theories for which …

Motivated by a problem in quantum field theory, we study the up and down structure of circular and linear permutations. In particular, …

We study the solutions of the semiclassical Einstein equation in flat cosmological spacetimes driven by a massive conformally coupled …

We present an extension of the semiclassical Einstein equations which couples n-point correlation functions of a stochastic Einstein …

We develop a quantization scheme for the vector potential on globally hyperbolic spacetimes which realizes it as a locally covariant …

Currently (spring term 2020) I am teaching:

- Quantum Information

Previously I taught:

- Quantum Mechanics I
- General Relativity
- Measure and Integration Theory
- Risk Theory
- Introduction to Stochastics
- Seminar on Wave Equations (Theory and Applications)
- Exercises for Functional Analysis II
- Exercises for Mathematical Introduction to Quantum Field Theory