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Department of Mathematics

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  3. Prof. Dr. Emil Wiedemann

Prof. Dr. Emil Wiedemann

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  • Prof. Dr. Emil Wiedemann
  • Prof. Dr. Lea Boßmann
  • Publications
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  • Hyperbolic Problems in Nürnberg

Prof. Dr. Emil Wiedemann

Prof. Dr. Emil Wiedemann

Emil Wiedemann
Chair

Department of Mathematics
Chair of Analysis

Room: Raum 01.348
Cauerstraße 11
91058 Erlangen
  • Phone number: +49 9131 85-67048
  • Email: emil.wiedemann@fau.de

Scientific Career

  • Since 2023: Chair of Analysis, University of Erlangen-Nürnberg
  • 2018-2023: Head of the Institute of Applied Analysis, University of Ulm, Germany
  • 2016-2018: Professor at the Institute of Applied Mathematics, Leibniz University of Hannover, Germany
  • 2014-2016: Hausdorff Postdoc, University of Bonn, Germany
  • 2012-2014: PIMS Postdoc, University of British Columbia, Vancouver
  • 2012: PhD, University of Bonn
  • 2008: MASt in Mathematics, University of Cambridge
  • 2004-2007: Studies of mathematics and physics, LMU Munich

 

Research Interests

Analysis of partial differential equations, calculus of variations, mathematical problems in fluid mechanics. In particular:

  • compressible and incompressible Euler and Navier-Stokes equations and related models.
  • transport and continuity equations
  • convex integration
  • existence and uniqueness questions for weak, measure-valued and statistical solution terms of partial differential equations
  • partial differential equations in biology, e.g. population dynamics, cell division
  • variational problems in nonlinear elasticity theory
  • algorithmic fairness

Video recordings of some of my talks are available here and here.

Lecture Notes

  • Analysis: pdf
  • Functional Analysis: pdf
  • Hyperbolic Conservation Laws: pdf
  • Maßtheorie: pdf
  • Navier-Stokes Equations: pdf
  • Gewöhnliche Differentialgleichungen: pdf
  • Einführung in die partiellen Differentialgleichungen: pdf

Lectures

Summer Semester 2025

  • Einführung in die gewöhnlichen Differentialgleichungen
  • Partielle Differentialgleichungen II
  • Kolloquium GRK IntComSin
  • Übungen zu Einführung in die gewöhnlichen Differentialgleichungen

Winter Semester 2024/25

  • Partielle Differentialgleichungen I

Summer Semester 2024

  • Gewöhnliche Differentialgleichungen
  • Seminar: Fortgeschrittene Themen der Analysis
  • Seminar: Reproducing Kernel Hilbert Spaces
  • Kolloquium GRK IntComSin

Winter Semester 2023/24

  • Hyperbolic Conservation Laws
  • Seminar: Harmonische Analysis
  • Seminar: Topics in Navier-Stokes Equations

Summer Semester 2023

  • Navier-Stokes Equations
  • Bachelorseminar “Kontinuumsmechanik und partielle Differentialgleichungen”

 

Friedrich-Alexander-Universität
Department of Mathematics

Cauerstraße 11
91058 Erlangen
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