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Johannes Hertrich


Technische Universität Berlin
Institut für Mathematik
Sekretariat MA 4-3
Straße des 17. Juni 136
10623 Berlin

Raum MA 477

Tel.: +49 - (0)30 - 314-79758


Sprechzeiten n.V.

Sekretariat MA 4-3
Heike Stephan

Raum MA 724

Tel.: +49 - (0)30 - 314-23761
Fax: +49 - (0)30 - 314-29488



J. Hertrich, S. Neumayer and G. Steidl (2020).
Convolutional Proximal Neural Networks and Plug-and-Play Algorithms.
(arXiv Preprint#2011.02281)
[arxiv], [Code]

J. Hertrich, D. P. L. Nguyen, J.-F. Aujol, D. Bernard, Y. Berthoumieu, A. Saadaldin
and G. Steidl (2020).
PCA reduced Gaussian mixture models with application in superresolution.
(arXiv Preprint#2009.07520)
[arxiv], [Code]

J. Hertrich and G. Steidl (2020).
Inertial Stochastic PALM (iSPALM) and Applications in Machine Learning.
(arXiv Preprint#2005.02204)
[arxiv], [Code]

M. Hasannasab, J. Hertrich, F. Laus and G. Steidl (2020).
Alternatives to the EM Algorithm for ML-Estimation of Location, Scatter Matrix and Degree of Freedom of the Student-t Distribution.
Numerical Algorithms.
[doi], [arxiv], [Code]

T. Batard, J. Hertrich and G. Steidl (2020).
Variational models for color image correction inspired by visual perception and neuroscience.
Journal of Mathematical Imaging and Vision.
[doi], [hal]

M. Hasannasab, J. Hertrich, S.Neumayer, G. Plonka, S. Setzer and G. Steidl (2020).
Parseval Proximal Neural Networks.
Journal of Fourier Analysis and Applications.
[doi], [arxiv], [Code]

M. Bačák, J. Hertrich, S. Neumayer and G. Steidl (2020).
Minimal Lipschitz and ∞-Harmonic Extensions of Vector-Valued Functions on Finite Graphs.
Information and Inference: A Journal of the IMA.
[doi], [arxiv], [Code]

J. Hertrich, M. Bačák, S. Neumayer, G. Steidl (2019).
Minimal Lipschitz extensions for vector-valued functions on finite graphs.
M. Burger, J. Lellmann and J. Modersitzki (eds.)
Scale Space and Variational Methods in Computer Vision.
Lecture Notes in Computer Science, 11603, 183-195.
[doi], [Code]


Superresolution via Student-t Mixture Models
Master Thesis, 2020
TU Kaiserslautern

Infinity Laplacians on Scalar- and Vector-valued Functions and Optimal Lipschitz Extensions on Graphs
Bachelor Thesis, 2018
TU Kaiserslautern

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