14th December 2023Moment estimates, concentration inequalities and exit times estimates on evolving manifoldsProbability & Statistics Seminar Université du Luxembourg, Luxembourg
2021
11th June 2021Scattering Theory for the Hodge LaplacianStochastic Differential Geometry and Mathematical Physics Centre Henri Lebesgue, Rennes
19th October 2019 What is a martingale?PhD Away Days Université de Bordeaux, Bordeaux, France
11th July 2019 Scattering theory for the Hodge-Laplacian without assumptions on the injectivity radiusThe 41st Conference on Stochastic Processes and their Applications 2019 - SPA 2019 Northwestern University, Evanston, IL, United States of America
9th April 2019Scattering theory for the Hodge-Laplacian without assumptions on the injectivity radiusMini-Workshop 1915a: Recent Progress in Path Integration on Graphs and Manifolds Oberwolfach, Germany
26th May 2018Scattering Theory - New Integral Criterion for Existence & Completeness of Wave Operators by Stochastic AnalysisPhD Away Days Heidelberg, Germany
2017
29th September 2017Stochastic Differential GeometryPhD Away Days Durbuy, Belgium
7th May 2017Stochastic Flow Processes and Brownian Motion on ManifoldsPhD Seminar Université du Luxembourg, Luxembourg
2016
14th September 2016Brownian Motion on Manifolds and Gradient Estimates via the Bismut-Elworthy-Li FormulaForschungsseminar Analysis, Stochastik und Mathematische Physik der Professur Analysis und der Professur Stochastik TU Chemnitz, Germany
4th July 2016Brownian Motion on Manifolds and the Bismut-Elworthy-Li FormulaMax-Planck-Institut für Mathematik in den Naturwissenschaften Leipzig
10th June 2016Birne ohne Perspektive? – Raumvorstellungen in der Mathematik: Euklidische und projektive GeometrieLange Nacht der Wissenschaften TU Dresden, Germany
minflat Beamer Theme The minflat theme is a Beamer theme in modern flat design, i.e. emphasising a minimal yet functional design, primarily designed for mathematical talks. You can choose between two colour schemes: a blue violet and a red purple variant. Corresponding colours used are green for the progress bar (and examples) and orange for alert elements.
Tractatus logico-philosophicus - tractatus 2.0 The project tractatus 2.0 is an attempt to allow you to sort the paragraphs resp. its propositions flexible but relative to its priority which is scarcely possible in reality. The well-known visualisation as a hierarchic (tree) structure, as it is currently used, must be overcome, aiming at detaching every paragraph and being able to look at it individual. Accordingly, our aim is not to break structure of the Tractatus itself, but create you a platform to play and explore the overwhelming possibilities the paragraphs itself or in the variety of feasible options can be arranged and thus understood.