Jun.-Prof. Dr. Anne Wald
Juniorprofessor, Institute for Numerical and Applied Mathematics
- 2006 – 2012: studies in Mathematics, Saarland University
- 2006 – 2013: studies in Physics, Saarland University
- 2013 – 2017: Doctoral studies, Saarland University; supervision by Thomas Schuster
- 2017: Dr. rer. nat. in Mathematics, Saarland University
- 2017 – 2020: Postdoc at Saarland University and the University of Helsinki
- since 2020: Juniorprofessor, Institute for Numerical and Applied Mathematics, University of Göttingen
- since 2022: Principal Investigator in CRC 1456 Mathematics of Experiment and in RTG 2756 Cytoskeletal Elements of Active Matter
Major Research Interests
- fast regularization via sequential subspace optimization and related methods
- parameter identification for partial differential equations
- tomographic X-ray imaging on multiple scales
- terahertz tomography
- inverse problems in cell physics, particularly with an application in rheology
- inverse problems with inexact forward operator and their stable solution, determination of modeling inexactness
- applications of deep learning in inverse problems
Inverse problems in the natural sciences and engineering, especially nonlinear and time-dependent problems and their regularization:
Homepage Department/Research Group
https://amns.math.uni-goettingen.de/
Selected Recent Publications
- Kaltenbacher B, Nguyen T T N, Wald A, and Schuster T. Parameter Identification for the Landau-Lifshitz-Gilbert Equation in Magnetic Particle Imaging. In Time-Dependent Problems in Imaging and Parameter Identification, edited by B. Kaltenbacher, T. Schuster, and A. Wald, 377--412. Cham: Springer International Publishing. https://doi.org/10.1007/978-3-030-57784-1_13
- Blanke S E, Hahn B N, and Wald A. Inverse Problems with Inexact Forward Operator: Iterative Regularization and Application in Dynamic Imaging. Inverse Problems 36, 124001. https://doi.org/10.1088/1361-6420/abb5e1
- Wald A. A fast subspace optimization method for nonlinear inverse problems in Banach spaces with an application in parameter identification. Inverse Problems 34, 085008. doi: https://doi.org/10.1088/1361-6420/aac8f3
- Wald A and Schuster T. Terahertz Tomographic Imaging Using Sequential Subspace Optimization. In: New Trends in Parameter Identification for Mathematical Models, B. Hofmann, A. Leitao, J.P. Zubelli (Eds.), Trends in Mathematics, Birkhäuser Basel. doi: https://doi.org/10.1007/978-3-319-70824-9_14
- Wollrab V, Thiagarajan R, Wald A, Kruse K, and Riveline D. Still and Rotating Myosin Clusters Determine Cytokinetic Ring Constriction. Nature Communications 7, 11860. doi: https://doi.org/10.1038/ncomms11860