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Talks

Talks given:

2024

  • ESI, Wien, February 2024
    Large deviations from porous media and gradient flow structures
  • CIRM, Marseille, January 2024
    Large deviations from porous media and gradient flow structures

2023

2022

  • Berlin, DMV, September 2022
    Conservative SPDEs as fluctuating continuum models and non-equilibrium large deviations
  • Berlin, Stochastic & Rough Analysis, August 2022
    Non-equilibrium large deviations and parabolic-hyperbolic PDE with irregular drift
  • Malaga, XVIII International Conference on Hyperbolic Problems, Theory, Numerics, Applications, June 2022
    Non-equilibrium large deviations and parabolic-hyperbolic PDE with irregular drift
  • Vienna, CHS, Workshop „Stochastic Dynamics“, June 2022
    Lyapunov exponents and synchronization by noise for systems of SPDEs.
  • Montreal, CRM, Workshop: Unifying concepts in PDEs with randomness , May 2022
    Fluctuations in conservative systems and SPDEs.

2021

2020

2019

2018

  • TU Berlin, December 2018
    Nonlinear Stochastic Evolution Equations: Analysis, Numerics and Applications
    Generation of random dynamical systems for SPDE with non linear noise pdf-icon-2.
  • The Isaac Newton Institute, Cambridge, December 2018
    Scaling limits, rough paths, quantum field theory
    Generation of random dynamical systems for SPDE with non linear noise.
  • University Cardiff, November 2018
    Generation of random dynamical systems for SPDE with non linear noise.
  • IMECC-UNICAMP, Campinas, August 2018
    ICM 2018 satellite meeting “Stochastic Analysis and Applications”
    Path-by-path regularization by noise for scalar conservation laws.
  • TU Delft, July 2018
    Harmonic Analysis for Stochastic PDEs
    Optimal regularity for the porous medium equation.
  • Taipei, July 2018
    The 12th AIMS Conference on Dynamical Systems, Differential Equations and Applications
    Section: Harmonic analysis
    Optimal regularity for the porous medium equation.
  • Taipei, July 2018
    The 12th AIMS Conference on Dynamical Systems, Differential Equations and Applications
    Section: SPDE
    Path-by-path regularization by noise for stochastic scalar conservation laws.
  • Gothenburg, June 2018
    SPA 2018- 40th Conference on Stochastic Processes and their Applications
    Path-by-path regularization by noise for scalar conservation laws.
  • LSAA Växjö, Schweden, June 2018
    Sixth Linnaeus University Workshop in Stochastic Analysis and Applications
    Generation of random dynamical systems for SPDE with non linear noise pdf-icon-2.
  • CIRM, Marseille, May 2018
    Conference “Stochastic Partial Dierential Equations”
    Path-by-path regularization by noise for scalar conservation laws.
  • Stralsund, April 2018
    Workshop: Nonlinear and Nonlocal Evolution Equations and Stochastic
    Methods
    Optimal regularity for the porous medium equation.
  • Universität Bonn, April 2018
    Stochastik Kolloquium
    Path-by-path regularization by noise for scalar conservation laws.
  • Universität Münster, April 2018
    Stochastik Kolloquium
    Path-by-path regularization by noise for scalar conservation laws.
  • Universität Bielefeld, March 2018
    Bielefeld – Edinburgh – Swansea Stochastic Spring
    Optimal regularity for the porous medium equation pdf-icon-2.
  • Scuola Normale Superiore di Pisa, March 2018
    Path-by-path regularization by noise for scalar conservation laws.
  • Université de Cergy-Pontoise, Paris, February 2018
    Path-by-path regularization by noise for scalar conservation laws pdf-icon-2.
  • University of Warwick, January 2018
    Path-by-path regularization by noise for scalar conservation laws pdf-icon-2.
  • Imperial College London, February 2018
    Path-by-path regularization by noise for scalar conservation laws pdf-icon-2.
  • Universität Ulm, Januar 2018
    Regularization by noise.
  • Universität Bielefeld, Januar 2018
    Regularization by noise.

2017

  • Universität Halle-Wittenberg, December 2017
    Kolloqium
    Regularization by noise – nonlinearity and duality.
  • MPI MIS Leipzig, November 2017
    Mitteldeutscher Stochastik Workshop
    Path-by-path regularization by noise for scalar conservation laws.
  • Paris-London University of Salzburg, September 2017
    19th ÖMG Congress and Annual DMV Meeting
    Path-by-path regularization by noise for scalar conservation laws.
  • TU Kaiserslautern, September 2017
    Japanese-German Open Conference on Stochastic Analysis 2017
    Path-by-path regularization by noise for scalar conservation laws pdf-icon-2.
  • GSSI Gran Sasso Science Institute, l’Aquila, August 2017
    Workshop/School on Stochastic PDEs, Mean Field Games and Biology
    Lecture 1: pdf-icon-2, Lecture 2: pdf-icon-2 , Lecture 3: pdf-icon-2 
  • Universität Duisburg-Essen, July 2017
    Analysis Seminar
    Path-by-path regularization by noise for scalar conservation laws
  • Edinburgh, July 2017
    International Workshop on BSDEs, SPDEs and their Applications
    Path-by-path regularization by noise for scalar conservation laws
  • Sheffield, July 2017
    Interacting Systems and SPDEs
    Well-posedness by noise for scalar conservation laws
  • Universität Augsburg, June 2017
    Well-posedness by noise for scalar conservation laws.
  • University of Oxford, May 2017
    Stochastic Analysis Seminar
    Well-posedness by noise for scalar conservation laws
  • University of Bath, May 2017
    Well-posedness by noise for scalar conservation laws.
  • University of Maryland, CSCAMM, April 2017
    Selected topics in transport phenomena: deterministic and probabilistic aspects
    Regularization by noise for nonlinear SPDE
  • Warnemünde, March 2017
    Workshop: Nonlinear and Nonlocal Evolution Equations and Stochastic
    Methods
    Well-posedness by noise for scalar conservation laws.
  • RWTH Aachen, March 2017
    Spring School on Multiscale Modelling
    Well-posedness and regularization by noise for nonlinear PDE.
  • Universität Erlangen, February 2017
    Well-posedness by noise for scalar conservation laws. pdf-icon-2
  • Universität Leipzig, January 2017
    Well-posedness by noise for PDE.

2016

  • Penn State University, November 2016
    Theoretical Biology Seminar
    Well-posedness by noise for PDE and symmetry breaking in cell motility. pdf-icon-2
  • Technische Universität Berlin, November 2016
    Nonlinear Stochastic Evolution Equations: Analysis and Numerics
    Regularization and well-posedness by noise. pdf-icon-2
  • Universität Bielefeld, October 2016
    Stochastic Partial Differential Equations and Related Fields
    Regularization and well-posedness by noise. pdf-icon-2
  • Universität Leipzig, September 2016
    Regularisierung und Wohlgestelltheit durch Rauschen.
  • TU Berlin, July 2016
    7th European Congress of Mathematics
    Semi-discretization for stochastic scalar conservation laws with multiple rough fluxes. pdf-icon-2
  • Orlando, July 2016
    The 11th AIMS Conference on Dynamical Systems, Differential Equations and Applications
    Well-posedness and regularization by noise for nonlinear PDE. pdf-icon-2
  • Martin-Luther Universität Halle, July 2016
    Regularization by noise.
  • Beijing, June 2016
    The 8th International Conference on Stochastic Analysis and Its Applications
    Stochastic scalar conservation laws. pdf-icon-2
  • Levico, June 2016
    Stochastic Partial Differential Equations and Applications – X
    Regularization by noise. pdf-icon-2
  • MPI Leipzig, April 2016
    Berlin-Leipzig workshop on analysis and stochastics
    Regularization by noise.
  • Imperial College, London, January 2016
    Stochastic Analysis, Rough paths, Geometry
    Stochastic scalar conservation laws.

2015

  • TU Dresden, November 2015
    Stochastik & Analysis Seminar
    Stochastic scalar conservation laws.
  • Universidad de los Andes, Bogota, November 2015
    Stochastic scalar conservation laws.
  • University of Chicago, October 2015
    CAMP (Computational, Applied Mathematics and PDE) Seminar
    Stochastic scalar conservation laws. 
  • L’Université de Lyon, July 2015
    Equadiff 2015, Section: Stochastic dynamics
    Synchronization by noise for order-preserving random dynamical systems. pdf-icon-2
  • L’Université de Lyon, July 2015
    Equadiff 2015, Section: Stochastic PDEs
    Stochastic scalar conservation laws. pdf-icon-2
  • MPI for Mathematics in the Sciences, April 2015
    Stochastic scalar conservation laws. pdf-icon-2
  • TU Berlin, April 2015
    Stochastic scalar conservation laws. pdf-icon-2
  • Banff International Research Station (BIRS), January 2015
    Workshop on Random Dynamical Systems and Multiplicative Ergodic Theorems
    Synchronization by noise. pdf-icon-2

2014

  • Technische Universität Dortmund, Dezember 2014
    Synchronisation durch Rauschen.
  • Technische Universität Berlin, September 2014
    RTG 1845 Stochastic Analysis with Applications in Biology, Finance and Physics Workshop on Stochastics and Dynamics
    Synchronization by noise. pdf-icon-2
  • Universidad Autónoma de Madrid, July 2014
    The 10th AIMS Conference on Dynamical Systems, Differential Equations and Applications
    Section: Stochastic and deterministic dynamical systems and applications
    Synchronization of long-time asymptotics by noise. pdf-icon-2
  • Universidad Autónoma de Madrid, July 2014
    The 10th AIMS Conference on Dynamical Systems, Differential Equations and Applications
    Section: Stochastic Partial Differential Equations
    Finite time extinction for stochastic sign fast diffusion and self-organized criticality. pdf-icon-2
  • University of Illinois at Chicago, March 2014
    Applied Mathematics Seminar
    Finite time extinction for stochastic sign fast diffusion and self-organized criticality.
  • University of Chicago, February 2014
    CAMP (Computational, Applied Mathematics and PDE) Seminar
    Finite time extinction for stochastic sign fast diffusion and self-organized criticality. 
  • Wittenberg, January 2014
    Infinite Dimensional Stochastic Systems
    Finite time extinction for stochastic sign fast diffusion and self-organized criticality.pdf-icon-2
  • Levico Terme (Trento), January 2014
    Stochastic Partial Dierential Equations and Applications – IX,
    Finite time extinction for stochastic sign fast diffusion and self-organized criticality.pdf-icon-2

2013

  • Technische Universität Berlin, November 2013
    Recent Trends in Differential Equations: Analysis and Discretisation Methods,
    Finite time extinction for stochastic sign fast diffusion and self-organized criticality.pdf-icon-2
  • Universität Bielefeld, October 2013
    Sixth Workshop on Random Dynamical Systems
    Finite time extinction for stochastic sign fast diffusion and self-organized criticality.pdf-icon-2
  • Universität Bielefeld, October 2013
    Opening Workshops: From Extreme Matter to Financial Markets
    Finite time extinction for stochastic sign fast diffusion and self-organized criticality.pdf-icon-2
  • Seoul National University, October  2013
    First Bielefeld-SNU Joint Workshop in Mathematics
    Qualitative behavior of quasilinear SPDE.pdf-icon-2
  • Universität Leipzig, September 2013
    Dirichlet Forms and Applications. German-Japanese Meeting on Stochastic Analysis
    Finite speed of propagation for stochastic porous media equations.pdf-icon-2
  • ETH Zürich, September 2013
    Summer School: RTG 1845 (Berlin) – Summer School
    Finite speed of propagation for stochastic porous media equations.pdf-icon-2
  • Universität Bielefeld, August 2013
    Workshop: Bielefeld Stochastic Summer (CRC),
    Finite time extinction for stochastic sign fast diffusion and self-organized criticality.pdf-icon-2
  • Universität Bielefeld, 18th July 2013
    Conference: Stochastics and Real World Models 2013
    Finite speed of propagation for stochastic porous media equations.pdf-icon-2
  • Torun, 8th June 2013
    Conference: German-Polish Joint Conference on Probability and Mathematical Statistics
    Finite speed of propagation for stochastic porous media equations.
  • Centro Di Ricerca Matematica, Ennio De Giorgi, Pisa, 23rd May 2013
    Conference: Probability and PDEs
    Stabilization of long-time asymptotics by noise.
  • Technische Universität Berlin, 13th March 201
    Conference: 5th Spring School on Evolution Equations
    (Analytical and Numerical Aspects of Evolution Equations)
    Finite speed of propagation for stochastic porous media equations.

2012

  • Mathematisches Forschungsinstitut Oberwolfach, 19th August 2012
    Conference: Rough Paths and PDEs
    Spatial rough path lifts of stochastic convolutions. (MFO report: )
  • Universität Münster, 23th June 2012
    Nordwestdeutsches Funktionalanalysis-Kolloquium
    Strong Solutions for Stochastic Partial Differential Equations of Gradient Type. 
  • Technische Universität Berlin, 15th June 2012
    Fachgruppe Differentialgleichungen (Prof. Dr. Etienne Emmrich)
    Strong Solutions for Stochastic Partial Differential Equations of Gradient Type. 
  • Delft University of Technology, 21th May 2012
    Analysis Colloquium
    Strong Solutions for Stochastic Partial Differential Equations of Gradient Type.
  • University of Warwick, 19th April 2012
    EPSRC Symposium Workshop – Stochastic Analysis and SPDEs
    Stochastic dynamics induced by porous media equations with space-time linear multiplicative noise.
  • Max-Planck-Institut für Mathematik in den Naturwissenschaften, 11th April 2012
    Arbeitsgemeinschaft Angewandte Analysis
    Stochastic dynamics induced by porous media equations with linear multiplicative space-time noise. 
  • Humboldt-Universität zu Berlin, 23th February 2012
    RTG 1845, “Stochastic Analysis with Applications in Biology, Finance and Physics”
    Stochastic Flows induced by Stochastic Partial Differential Equations.
  • University of Bielefeld, 13. January 2011
    IGK Seminar talk
    Random attractors for degenerate stochastic partial differential equations.

2011

  • Bielefeld, 13th December 2011
    PhD defense talk
    Stochastic Flows induced by Stochastic Partial Differential Equations. 
  • Bad-Herrenalb, 12th October  2011
    Evolution Equations: Randomness and Asymptotics
    Random attractors for stochastic porous media equations perturbed by space-time linear multiplicative noise. 
  • Bonn University, 5th September 2011
    5th International Conference on Stochastic Analysis and its Applications, 2011
    Random attractors for stochastic porous media equations perturbed by space-time linear multiplicative noise. 
  • Bielefeld University, 19th July 2011
    Stochastics and Real World Models 2011
    Annual joint workshop of the International Graduate College “Stochastics and Real World Models” Beijing – Bielefeld 2011,
    Random attractors for stochastic porous media equations perturbed by space-time linear multiplicative noise. 
  • Technical University of Berlin, 1st April 2011
    Spring meeting Beijing/Bielefeld – Berlin/Zurich 2011,
    Strong Solutions for Stochastic Partial Differential Equations of Gradient Type.
  • Technical University of Berlin, 22. February 2011
    Oberseminar Stochastische Analysis
    Random attractors for a class of stochastic partial differential equations driven by additive general noise.
    talk: (extended version: )
  • Marienfeld, 15. February 2011
    Bielefeld Graduate School in Theoretical Sciences, Soft Opening Workshop – February 14th & 15th 2011
    Stochastic Partial Differential Equations and Random Dynamical Systems.
  • University of Bielefeld, 26. January 2011
    IGK Seminar talk
    (Analytically) Strong Solutions for Stochastic Partial Differential Equations of Gradient Type.
2010
  • University of Essen, 26. June 2010
    Nordwestdeutsches Funktionalanalysis-Kolloquium
    Random Attractor for the Stochastic Porous Medium Equation    .
  • Academy of Mathematics and System Science, 7. May 2010
    Chinese-German Meeting on Stochastic Analysis and Related Fields
    Random Attractors for Stochastic Porous Media Equations    .
  • University of Bielefeld, January 2010
    IGK Seminar talk
    Random Attractors for Monotone SPDEs    .

Posters:

  • Isaac Newton Institute, Cambridge, 10-14th September 2012
    Finite Speed of Propagation for Stochastic Porous Media Equations.
  • Random attractors for stochastic porous media equations perturbed by space-time linear multiplicative noise.  
  • University of Bielefeld, 29. January 2010
    Qualitative Behaviour of Stochastic Evolution Equations.