Markus Schöbinger

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Address

Institute for Analysis and Scientific Computing
Wiedner Hauptstrasse 8-10
1040 Wien, Austria

Room: DA 03 G22
Tel: +43 1 58801 10109
Email: markus.schoebinger@tuwien.ac.at

Projects

Research Interests

finite element method, Maxwell equations, multi-scale and homogenization, error estimators

Theses

M. Schöbinger, "A new version of a collocation code for singular BVPs: Nonlinear solver and its application to m-Laplacians", Diploma thesis, TU Wien, 2015

Talks

  • MSFEM with Network Coupling for the Eddy Current Problem of a Toroidal Transformer, ISTET2017, Illmenau, Germany, July 16 - 19, 2017. pdf
  • A Residual Error Estimator for Multiscale in 2D, MSHOM2016, Vienna, Austria, Sept. 22 - 23, 2016.

Recent Work

  • MSFEM for a 2D1D Eddy Current Model Including Edge Effects, Abstract for EMF2018, Germany, April 10 - 12, 2018. pdf
  • MSFEM for the Linear 2D1D-Problem of Eddy Currents in Thin Iron Sheets, Abstract for MATHMOD2018, Austria, Feb. 21 - 23, 2018. pdf
  • MSFEM with Network Coupling for the Eddy Current Problem of a Toroidal Transformer, Abstract for ISTET2017, Germany, July 16 - 19, 2017. pdf
  • Adaptive Mesh Refinement for Multiscale FEM for the Eddy Current Problem in Laminated Materials, Abstract for COMPUMAG2017, South Korea, June 18 - 22, 2017. pdf
  • Error Estimation for MSFEM for elliptic problems in 2D, Abstract for SCEE2016, Austria, Oct. 3 - 7, 2016. pdf
  • An Efficient Reformulation of a Multiscale Method for the Eddy Current Problem, Abstract for IGTE2016, Austria, Sept. 18 - 21, 2016. pdf

Publications

  1. Markus Schöbinger, J. Schöberl, K. Hollaus, "Adaptive Mesh Refinement for Multi-Scale FEM for the Eddy Current Problem in Laminated Materials", IEEE Transactions on Magnetics, early access online
  2. Markus Schöbinger, J. Schöberl, K. Hollaus, "An Efficient Reformulation of a Multiscale Method for the Eddy Current Problem," COMPEL, vol. 36, pp. 1421-1429, 2017. online