I have been a postdoctoral researcher at the Scientific Computing and Optimization group at the Interdisciplinary Center for Scientific Computing of Heidelberg University since September 2022.

You can find my CV here.

Research Interests

My research mainly focuses on

  • Mathematical machine learning
  • Optimization with partial differential equations
  • Variational discretization
  • Model order reduction

Recent Teaching

Latest publications

  • Evelyn Herberg, and Michael Hinze
    Variational discretization approach applied to an optimal control problem with bounded measure controls
    Optimization and Control for Partial Differential Equations, p.113-136, 2022
    bibtex
    @INCOLLECTION{HerbergHinze:2022:2,
      AUTHOR = {Herberg, Evelyn and Hinze, Michael},
      PUBLISHER = {De Gruyter},
      BOOKTITLE = {Optimization and Control for Partial Differential Equations},
      DATE = {2022-03},
      DOI = {10.1515/9783110695984-006},
      PAGES = {113--136},
      TITLE = {Variational discretization approach applied to an optimal control problem with bounded measure controls},
    }
  • Harbir Antil, Hugo Díaz, and Evelyn Herberg
    An optimal time variable learning framework for deep neural networks
    2022
    bibtex
    @ONLINE{AntilDiazHerberg:2022:1,
      AUTHOR = {Antil, Harbir and Díaz, Hugo and Herberg, Evelyn},
      DATE = {2022},
      EPRINT = {2204.08528},
      EPRINTTYPE = {arXiv},
      TITLE = {An optimal time variable learning framework for deep neural networks},
    }
  • Evelyn Herberg, and Michael Hinze
    Variational discretization of one-dimensional elliptic optimal control problems with BV functions based on the mixed formulation
    Mathematical Control \& Related Fields, p.0, 2022
    bibtex
    @ARTICLE{HerbergHinze:2022:1,
      AUTHOR = {Herberg, Evelyn and Hinze, Michael},
      PUBLISHER = {American Institute of Mathematical Sciences (AIMS)},
      DATE = {2022},
      DOI = {10.3934/mcrf.2022013},
      JOURNALTITLE = {Mathematical Control \& Related Fields},
      PAGES = {0},
      TITLE = {Variational discretization of one-dimensional elliptic optimal control problems with BV functions based on the mixed formulation},
    }
  • Evelyn Herberg, Michael Hinze, and Henrik Schumacher
    Maximal discrete sparsity in parabolic optimal control with measures
    Mathematical Control and Related Fields 10(4), p.735-759, 2020
    bibtex
    @ARTICLE{HerbergHinzeSchumacher:2020:1,
      AUTHOR = {Herberg, Evelyn and Hinze, Michael and Schumacher, Henrik},
      DATE = {2020},
      DOI = {10.3934/mcrf.2020018},
      JOURNALTITLE = {Mathematical Control and Related Fields},
      NUMBER = {4},
      PAGES = {735--759},
      TITLE = {Maximal discrete sparsity in parabolic optimal control with measures},
      VOLUME = {10},
    }
  • Evelyn Herberg, Michael Hinze, and Henrik Schumacher
    Sparse discretization of sparse control problems
    PAMM 19(1), 2019
    bibtex
    @ARTICLE{HerbergHinzeSchumacher:2019:1,
      AUTHOR = {Herberg, Evelyn and Hinze, Michael and Schumacher, Henrik},
      PUBLISHER = {Wiley},
      DATE = {2019-11},
      DOI = {10.1002/pamm.201900105},
      JOURNALTITLE = {PAMM},
      NUMBER = {1},
      TITLE = {Sparse discretization of sparse control problems},
      VOLUME = {19},
    }