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TU Dortmund
Faculty of Mathematics — Chair III of Applied Mathematics
Vogelpothsweg 87
44227 Dortmund
Germany
Phone: +49-(0)231-755-3076
Fax: +49-(0)231-755-5933
E-mail:

M. Sc. Jan-Phillip Bäcker

M. Sc. Jan-Phillip Bäcker
RoomM 1039
Telephone(0231) 755-3071
Telefax(0231) 755-5933
E-mail
www:Homepage


Curriculum Vitae

2015 Abitur (high school diploma), Gymnasium St. Christophorus Werne an der Lippe
10/2015-09/2018 Bachelor program mathematics TU Dortmund University
01/2017-12/2019 Scholarship Cusanuswerk
04/2017-03/2018 Teaching assistant
04/2018-12/2019 Research assistant Supervisor: Prof. Dr. Kuzmin
09/2018 Bachelor of Science Mathematics Thesis: ``Phasenübergänge und Gamma-Konvergenz`` Supervisor: Prof. Dr. Röger
10/2018-12/2019 Master program mathematics TU Dortmund University
12/2019 Master of Sicence Mathematics Thesis: ``Analysis und Numerik von Reaktions-Diffusions-Systemen auf Oberflächen`` Supervisors: Prof. Dr. Röger and Prof. Dr. Kuzmin
since 01/2020 PhD student and researcher

Tasks

  • Researcher
  • Supervision of exercise groups, theses and programming courses
  • Organization MoST 2025

Research Interests

  • Numerics and analysis, especially partial differential equations
  • Biomathematics
  • Immersed Boundary Problems and Interface Problems

Papers

Authors Title / Event / Year Download
Bäcker, J.; Röger, M. Analysis and asymptotic reduction of a bulk-surface reaction-diffusion model of Gierer-Meinhardt type , Communications on Pure and Applied Mathematics, 21, 4, 1139-1155, https://doi.org/10.3934/cpaa.2022013, 2022 [BibTeX]
Kuzmin, D.; Bäcker, J. An unfitted finite element method using level set functions for extrapolation into deformable diffuse interfaces, Journal of Computational Physics, 461, 111218, https://doi.org/10.1016/j.jcp.2022.111218, 2022 [BibTeX]

Talks

Authors Title / Event / Year Download
Bäcker, J. Analysis and numerical treatment of bulk-surface reaction–diffusion models of Gierer–Meinhardt type, MoST 2020, Oktober 2020 [BibTeX]
Kuzmin, D.; Bäcker, J. An unfitted finite element method using leel set functions for extrapolation into deformable diffuse interfaces, , Februar 2022 [BibTeX] [PDF]
Kuzmin, D.; Bäcker, J. A Volumetric Extrapolation Method for Weak Imposition of Interface Conditions on Level Sets, WCCM 2022, Aug 2022 [BibTeX] [PDF]
Kuzmin, D.; Bäcker, J. Level Set Extrapolation of Immersed Boundary Data in Unfitted Finite Element Methods for Deformable Interfaces, Multimat 2022, Aug 2022 [BibTeX] [PDF]
Kuzmin, D.; Bäcker, J. Level Set Extrapolation of Immersed Boundary Data in Unfitted Finite Element Methods for Deformable Interfaces, Lake Como School of Advanced Studies ``Mathematical Models for Bio-Medical Sciences, Juni 2022 [BibTeX] [PDF]
Kuzmin, D.; Bäcker, J. Level Set Extrapolation of Immersed Boundary Data in Unfitted Finite Element Methods for Deformable Interfaces, Oberwolfach Seminar ``Interfaces: Modeling, Analysis, Numerics``, November 2022 [BibTeX] [PDF]