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Simon EberleCurriculum vitae
Personal informationName Simon Eberle
Date of birth June 28, 1988Nationality German
Education2014-2020 University of Duisburg-Essen, Continuation of PhD. studies under supervision of
Prof. Dr. G. S. WeissPhD Thesis: On global solutions of the obstacle problem
2013-2014 University of Düsseldorf, PhD. studies under supervision of Prof. Dr. G. S. Weiss2012-2013 University of Bonn, M.Sc. Mathematics
Master Thesis: Well-posedness of a non-local Fokker-Planck equation2011-2012 Swiss Federal Institute of Technology Zürich (ETH), Erasmus semester2008-2011 Technical University of Munich (TUM), B.Sc. Mathematics with minor Physics
Bachelor Thesis: A Variational Analysis of thin rigid inclusions in elastic bodies
PublicationsPublished in peer-reviewed journals
+ Simon Eberle. Front blocking versus propagation in the presence of drift term varying inthe direction of propagation. Nonlinear Analysis, 197:111836, 2020
+ Simon Eberle and Georg Sebastian Weiss. Characterizing compact coincidence sets inthe obstacle problem – a short proof. St. Petersburg Mathematical Journal, Specialissue dedicated to 85th anniversary of outstanding Russian mathematician Prof. Nina N.Uraltseva:accepted, 2019,
+ Simon Eberle. Front blocking in the presence of gradient drift. J. Differential Equations,267(12):7154–7166, 2019,
+ Simon Eberle. A heteroclinic orbit connecting traveling waves pertaining to differentnonlinearities. J. Differential Equations, 265(3):804–829, 2018,
+ Simon Eberle. A heteroclinic orbit connecting traveling waves pertaining to differentnonlinearities in a channel with decreasing cross section. Nonlinear Analysis, 172:99–114, 72018,
+ Simon Eberle, Barbara Niethammer, and André Schlichting. Gradient flow formulation andlongtime behaviour of a constrained Fokker-Planck equation. Nonlinear Anal., 158:142–167,2017,
+ Simon Eberle. Explicit formulas for homogenization limits in certain non-periodic problemsincluding ramified domains. ZAMM Z. Angew. Math. Mech., 96(10):1205–1219, 2016.
Preprints available online
+ Simon Eberle, Henrik Shahgholian, and Georg S. Weiss. On global solutions of the obstacleproblem – application to the local analysis close to singularities. arXiv:2005.04915, 2020.
Thea-Leymann-Straße 9 – 45127 Essen – GermanyQ [email protected] 1/2
Scientific TalksOctober 25, 2018 RIMS Conference on reaction-diffiusion equations, Kyoto (Japan)
Front blocking vs propagation in the presence of a drift term varying in the direction ofpropagation
October 22, 2018 Research Seminar, Meiji University, Tokyo (Japan)Front blocking vs propagation in the presence of a drift term varying in the direction ofpropagation
November 14, 2017 Research Seminar on Probability Theory, University of Duisburg-Essen, Essen(Germany)Well-posedness and long-time behaviour of a non-local Fokker-Planck equation
Summer and winter schoolsJanuary 3, 2019 - April
26 2019Hausdorff Trimester program "Evolution of interfaces"Hausdorff Research Institute for Mathematics (HIM), Bonn, Germany
Teaching experience2014-today Teaching assistant at University of Duisburg-Essen
Designing, supervising and giving exercise classes in+ Riemann surfaces+ Analysis I+ Analysis II+ measure theory+ complex analysis+ partial differential equations I+ functional analysis I+ calculus of variations I+ seminar on ’traveling waves’
2013-2014 Teaching assistant at University of DüsseldorfGiving exercise classes in+ partial differential equations I+ functional analysis I+ Analysis I
Scholarships2011-2014 Studienstiftung des deutschen Volkes (German Academic Scholarship
Foundation)www.studienstiftung.de/en/
2011 TUM: Junge Akademie (TUM: Young Academy)www.ja.tum.de/en/home/
2010-2011 TopMath Programm (TopMath program)www.ma.tum.de/en/studies-information/elite-programs/topmath.html
2009-2011 Max-Weber Program Bayern (Max-Weber program of Bavaria)www.elitenetzwerk.bayern.de/maxweberprogramm/ueberblick/?L=2
Language skillsGerman English French Spanish
native speaker C1 B2 B2
Simon Eberle
Essen, May 13, 2020
Thea-Leymann-Straße 9 – 45127 Essen – GermanyQ [email protected] 2/2