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Bild Prof. Dr. Dirk Lorenz

Prof. Dr. Dirk Lorenz

Leader of AG Inverse Problems and Imaging

Room: MZH 5490
Email: d.lorenz@uni-bremen.de
Phone: (0421) 218-63982
ORCID iD:   0000-0002-7419-769X

(Photo Lukas Klose/Universität Bremen)

Office hours: During lecture time I hold weekly office hours (hybrid and in-person). You can find the dates on my profile page in Stud.IP - just navigate to my profile page, click on "Appointments", choose some date and show up either online (link in Stud.IP as well) or in my office.

CV

30.08.1978born in Bremen.
1997 - 2002study of Mathematics, Physics and Philosophy at the University of Bremen
08.2002Diploma in Mathematics (minor subject Physics), title "Methoden der Multiskalenglättung"
2002 - 2004researcher in the group "Technomathematik" at the ZeTeM
2004 - 2006postdoc in the graduate program SCiE
02.2005 PhD in Mathematics, supervisor: Prof. Peter Maass, 2nd referee: Prof. Otmar Scherzer, title "Wavelet Shrinkage in Signal & Image Processing - An Investigation of Relations and Equivalences"
03.2006 - 08.2006postdoc at the Electrical Engineering department at Technion, Haifa funded by the research training network HASSIP. Host: Prof. Y.Y. Zeevi
2006 - 03.2009postdoc in the group "Technomathematik" at the ZeTeM
04.2009 - 09.2023Professor at the Institute for Analysis and Algebra, TU Braunschweig
10.2023 - heuteProfessor at the Center for Industrial Mathematics, Uni Bremen

Research Areas

Projects

  1. Sparsity and Compressed Sensing in Inverse Probleme (01.06.2008 - 31.05.2011)
  2. BMBF-INVERS: Dekonvolution vs. Shrinkage: Mathematische Methoden für eine verbesserte Peakdetektion (01.10.2007 - 30.06.2010)
  3. BMBF-INVERS: Regularisierung inverser Faltungsgleichungen in Besov-Skalen (01.10.2007 - 30.06.2010)
  4. Parameteroptimierung für die High-Content-Analyse (01.12.2005 - 30.09.2007)
  5. DFG-SPP 1114: Wavelet-shrinkage in der Bildverarbeitung – Eine Untersuchung von Zusammenhängen und Äquivalenzen (01.10.2002 - 30.09.2004)

Leader of Projects

  1. #MOIN - LC-MS Peak Analyzer (01.05.2024 - 30.06.2025)
  2. Automated data-driven damage detection (01.10.2023 - 30.09.2026)
  3. Training Data Driven Experts in Optimization (01.06.2020 - 01.12.2024)
  4. Mathematics for Machine Learning for Graph-Based Data with Integrated Domain Knowledge (01.04.2020 - 31.12.2023)
  5. Sparsity and Compressed Sensing in Inverse Probleme (01.06.2008 - 31.05.2011)

Courses (Selection)complete list

  1. Mathematical Methods for Data Analysis and Image Processing (Wintersemester 2024/2025)
  2. Convex Analysis and Optimization (Wintersemester 2024/2025)
  3. Mathematical Methods for Data Analysis and Image Processing (Wintersemester 2023/2024)
  4. Convex Analysis (Wintersemester 2023/2024)
  5. Seminar zur Regularisierung inverser Probleme (Wintersemester 2008/2009)

Theses (Selection)complete list

  1. Die theoretische Analyse und Anwendung differentieller Methoden zur Flussberechnung (Kanglin Chen)
  2. Image Inpainting (Inna Korabova)

Publications (Selection)complete list

  1. D. Lorenz, M. Winkler.
    Minimal error momentum Bregman-Kaczmarz.
    Linear Algebra and its Applications, 709:416-448, Elsevier, 2025.

    DOI: 10.1016/j.laa.2025.01.024
    online at: https://arxiv.org/abs/2307.15435

  2. D. Lorenz, E. Bednarczuk, T. H. Tran.
    Proximal Algorithms for a class of abstract convex functions.
    Set-Valued and Variational Analysis, 33(5):1-44, Springer Verlag, 2025.

    DOI: 10.1007/s11228-025-00743-9
    online at: https://arxiv.org/abs/2402.17072

  3. D. Lorenz, M. Winkler, A. Leitão, J. C. Rabelo.
    On inertial levenberg-marquardt type methods for solving nonlinear ill-posed operator equations.
    Zur Veröffentlichung eingereicht.

    online at: https://arxiv.org/abs/2406.07044

  4. M. M. Alves, D. Lorenz, E. Naldi.
    A general framework for inexact splitting algorithms with relative errors and applications to Chambolle-Pock and Davis-Yin methods.
    Zur Veröffentlichung eingereicht.

    online at: https://arxiv.org/abs/2407.05893

  5. L. Tondji, I. Necoara, D. Lorenz.
    Acceleration and restart for the randomized Bregman-Kaczmarz method.
    Linear Algebra and its Applications, 699:508-538, 2024.

    DOI: 10.1016/j.laa.2024.07.009
    online at: https://arxiv.org/abs/2310.17338