Maximilian Igelbüscher

M. Sc. Maximilian Igelbüscher

Tel.:  +49(0)201/183-6854
Fax: +49(0)201/183-2680

Room: V15 S06 D97

maximilian.igelbuescher@uni-due.de

Universität Duisburg-Essen

Fakultät für Ingenieurwissenschaften
Abteilung Bauwissenschaften
Institut für Mechanik
Universitätsstraße 15
Raum V15 S06 D87
45141 Essen

 

Research • Career • Publications

Research

  • First-order system least squares finite elements for finite elasto-plasticity, Teilprojekt in SPP 1748 “Reliable simulation techniques in solid mechanics. Development of non-standard discretisation methods, mechanical and mathematical analysis”
  • Approximation and reconstruction of stresses in the deformed configuration for hyperelastic material models Teilprojekt in SPP 1748 “Reliable simulation techniques in solid mechanics. Development of non-standard discretisation methods, mechanical and mathematical analysis”

Career

since 2015 Wissenschaftlicher Mitarbeiter am Institut für Mechanik, Universität Duisburg-Essen
2014 dreimonatiger Forschungsaufenthalt an der UC Berkeley
2012-today Studium M.Sc. Computational Mechanics an der Universität Duisburg-Essen
2009-2012 Studium B.Sc. Bauingenieurwesen an der Universität Duisburg-Essen
2008-2009 Zivildienst
2008 Abitur am Vestischen Gymnasium Kirchhellen

Publications

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Igelbüscher, M., Schwarz, A., Steeger, K. & Schröder, J. (2018), "Modified mixed least-squares finite element formulations for small and finite strain plasticity", International Journal for Numerical Methods in Engineering. Vol. 117, pp. 141-160.

[BibTeX]
BibTeX: 
@article{IgeSchSteSch:2018:mml,
  author = {Igelbüscher, M. and Schwarz, A. and Steeger, K. and Schröder, J.},
  title = {Modified mixed least-squares finite element formulations for small and finite strain plasticity},
  journal = {International Journal for Numerical Methods in Engineering},
  year = {2018},
  volume = {117},
  pages = {141--160}
}
Schwarz, A., Steeger, K., Igelbüscher, M. & Schröder, J. (2018), "Different approaches for mixed LSFEMs in hyperelasticity: Application of logarithmic deformation measures", International Journal for Numerical Methods in Engineering. Vol. 115, pp. 1138-1153.

[BibTeX]
BibTeX: 
@article{SchSteIgeSch:2018:daf,
  author = {Schwarz, A. and Steeger, K. and Igelbüscher, M. and Schröder, J.},
  title = {Different approaches for mixed LSFEMs in hyperelasticity: Application of logarithmic deformation measures},
  journal = {International Journal for Numerical Methods in Engineering},
  year = {2018},
  volume = {115},
  pages = {1138--1153}
}
Igelbüscher, M., Schwarz, A., Steeger, K. & Schröder, J. (2017), "Remarks on a modified mixed least-squares finite element formulation for small strain elasto-plasticity", Proceedings in Applied Mathematics and Mechanics. Vol. 17, pp. 311-312.

[BibTeX]
BibTeX: 
@article{IgeSchSteSch:2017:roa,
  author = {Igelbüscher, M. and Schwarz, A. and Steeger, K. and Schröder, J.},
  title = {Remarks on a modified mixed least-squares finite element formulation for small strain elasto-plasticity},
  journal = {Proceedings in Applied Mathematics and Mechanics},
  year = {2017},
  volume = {17},
  pages = {311--312}
}
Schröder, J., Igelbüscher, M., Schwarz, A. & Starke, G. (2017), "A Prange-Hellinger-Reissner type finite element formulation for small strain elasto-plasticity", Computer Methods in Applied Mechanics and Engineering. Vol. 317, pp. 400-418.

[BibTeX]
BibTeX: 
@article{SchIgeSchSta:2016:aph,
  author = {J. Schröder and M. Igelbüscher and A. Schwarz and G. Starke},
  title = {A Prange-Hellinger-Reissner type finite element formulation for small strain elasto-plasticity},
  journal = {Computer Methods in Applied Mechanics and Engineering},
  year = {2017},
  volume = {317},
  pages = {400--418}
}
Igelbüscher, M., Schröder, J. & Schwarz, A. (2016), "On the performance of the Prange-Hellinger-Reissner finite element formulation for elasto-plasticity at small strains", Proceedings in Applied Mathematics and Mechanics. Vol. 16, pp. 203-204.

[BibTeX]
BibTeX: 
@article{IgeSchSch:16:otp,
  author = {M. Igelbüscher and J. Schröder and A. Schwarz},
  title = {On the performance of the Prange-Hellinger-Reissner finite element formulation for elasto-plasticity at small strains},
  journal = {Proceedings in Applied Mathematics and Mechanics},
  year = {2016},
  volume = {16},
  pages = {203-204}
}
Schwarz, A., Steeger, K., Igelbüscher, M. & Schröder, J. (2016), "Comparison of different least-squares mixed finite element formulations for hyperelasticity", Proceedings in Applied Mathematics and Mechanics. Vol. 16, pp. 239-240.

[BibTeX]
BibTeX: 
@article{SchSteIgeSch:16:cod,
  author = {A. Schwarz and K. Steeger and M. Igelbüscher and J. Schröder},
  title = {Comparison of different least-squares mixed finite element formulations for hyperelasticity},
  journal = {Proceedings in Applied Mathematics and Mechanics},
  year = {2016},
  volume = {16},
  pages = {239-240}
}
Igelbüscher, M. (2015), "Comparison of geometrically linear and nonlinear finite element formulations for elasto-plasticity". Masterarbeit, 2015.

[BibTeX]
BibTeX: 
@techreport{Ige:2015:cog,
  author = {Igelbüscher, M.},
  title = {Comparison of geometrically linear and nonlinear finite element formulations for elasto-plasticity},
  school = {Masterarbeit},
  year = {2015}
}
Igelbüscher, M. (2013), "Two and three dimesional interpolation functions of H^1 and H(div) spaces". Bachelorarbeit, 2013.

[BibTeX]
BibTeX: 
@techreport{Ige:2013:tat,
  author = {Igelbüscher, M.},
  title = {Two and three dimesional interpolation functions of H^1 and H(div) spaces},
  school = {Bachelorarbeit},
  year = {2013}
}

Stand: 02.05.2019