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Student Projects

Current Projects

Diplom and M.Sc. Students

  • Rebekka Salome Beddig (TU Berlin)

    • Topic of the M.Sc. Thesis: Hp⊗Lq-Optimal Model Reduction.

  • Jennifer Przybilla (TU Berlin)

    • Topic of the M.Sc. Thesis: Model Reduction via Parametric Balanced Truncation.

  • Pia Marie Lutum (TU Berlin)

    • Topic of the M.Sc. Thesis: Numerical Computation of the Real Structured Stability Radius.

Student Research Assistants

Completed Projects

Diplom and M.Sc. Students

  • Paul Schwerdtner (TU Berlin, M.Sc. in engineering science 04/2018)

    • M.Sc. Thesis: P. Schwerdtner. On Fixed Order H-Controller Design for Delay Systems [1]. Masterarbeit, Technische Universität Berlin, Fakultät Verkehrs- und Maschinensysteme, April 2018.

  • Daniel Bankmann (TU Berlin, M.Sc. in technical mathematics 12/2015)

B.Sc. Students

  • Heinrich Walter Ellmann (TU Berlin, B.Sc. in mathematics 12/2018)

    • B.Sc. Thesis: H. W. Ellmann. Numerical Solution of the Discrete-Time Linear Quadratic Optimal Control Problem Using the Palindromic Laub Trick. Bachelorarbeit, Technische Universität Berlin, Institut für Mathematik, December 2018.

Student Research Assistants

Interns

  • Tiphaine Bonniot de Ruisselet (ENSEEIHT Toulouse, France, 06/2017 - 08/2017)

    • Job Description: Parametric Model Reduction for Damping Optimization [2].

  • Ryan Lowe (Queen's University, Ontario, Canada, 06/2013 - 08/2013, supported by the DAAD RISE program [3])

    • Job Description: Computation of Norms for Large-Scale Dynamical Systems [4].
    • Report: P. Benner, R. Lowe, and M. Voigt. L-norm computation for large-scale descriptor systems using structured iterative eigensolvers [5], Numer. Algebra Control Optim., 8(1):119-133, 2018. DOI: 10.3934/naco.2018007 [6].
    • Software: Available here [7].

  • Peihong Jiang (University of Rochester, New York, USA, 05/2012 - 08/2012, supported by the DAAD RISE program [8])

    • Job Description: Structure-Preserving Computation of Particular Eigenvectors of Skew-Hamiltonian/Hamiltonian Pencils [9]
    • Report: P. Jiang and M. Voigt. MB04BV – A FORTRAN 77 subroutine to compute the eigenvectors associated to the purely imaginary eigenvalues of skew-Hamiltonian/Hamiltonian matrix pencils [10]. SLICOT Working Note 2013-3, NICONET e. V., September 2013.
    • Software: Available here.

  • Maximilian Bremer (University of Texas at Austin, Texas, USA, 05/2012 - 07/2012)

    • Job Description: Numerical Computation of Generalized Structured Pseudospectra [11].

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