I am a PhD student at the University of Cambridge
under the supervision of Gabriel Paternain and member of the research group of Richard Nickl. Before this I studied at University of Bonn, University of British Columbia and MLU HalleWittenberg.
Department of Pure Mathematics and Mathematical Statistics
Wilberforce Road
Cambridge, CB3 0BW, UK
Office D0.18
Email: surname@maths.cam.ac.uk


Research
My research is concerned with inverse problems in differential geometry and partial
differential equations (PDE) and addresses both fundamental analytical questions as
well as statistical aspects. A typical such inverse problem asks to determine an unknown
quantity inside a domain (e.g. a function, metric tensor or PDE coefficients) from
indirect measurements on a subdomain. Many of these problems model real life tomography methods, such as
SPECT,
PNT
and
EIT.
The tools I use come from differential geometry,
PDE & microlocal analysis and Bayesian nonparametric statistics.
Articles and Preprints
 A BernsteinvonMises theorem for the CalderÃ³n problem with piecewise constant conductivities
arXiv (2022)
 The transport OkaGrauert principle for simple surfaces
With Gabriel P. Paternain ▪ arXiv (2021)
 On logconcave approximations of highdimensional posterior measures and stability properties of nonlinear inverse problems
With Richard Nickl ▪ arXiv (2021)
 Stability of the nonabelian Xray transform in dimension ≥ 3
J Geom Anal (2021) ▪
arXiv
Talks

November 2022 (upcoming) ▪ Workshop on Geometrical Inverse Problems, Radon Institute Linz

August 2022 (upcoming) ▪ Inverse Problems in Analysis and Geometry, University of Helsinki
 The transport OkaGrauert principle for simple surfaces ▪ slides
March 2022 ▪ Conference on Rigidity, Hyperbolic Dynamics and Inverse Problems, Roscoff
 The transport OkaGrauert principle for simple surfaces
November 2021 ▪ Graduate Seminar on Advanced Topics in PDE, University of Bonn
 On Stability and range for a class of nonlinear Xray transforms ▪ slides ▪ video
November 2021 ▪ BIRS workshop: Statistical Aspects of nonlinear Inverse Problems
 The transport OkaGrauert principle for simple surfaces
October 2021 ▪ University of Cambridge, Differential Geometry and Topology Seminar
 Analytical progress for a class of nonlinear tomography problems ▪ slides
September 2021 ▪ 2nd AlpsAdriatic Inverse Problems workshop, University of Klagenfurt
 Statistical Aspects of nonAbelian Xray tomography ▪ slides
December 2020 ▪ UK joint maths CDT conference, University of Cambridge
 Microlocal Analysis and Inverse Problems ▪ slides
June 2020 ▪ CAKE seminar, University of Cambridge
 The boundary rigidity probem
January 2020 ▪ Junior Geometry Seminar, University of Cambridge