
Educational Background
- 2013: Bachelor’s Degree in Mathematics, Technische Universität Berlin
- Oct 2015 - Mar 2016: Visiting Researcher, University of Cambridge
- 2016: Master's Degree in Mathematics, Technische Universität Berlin
- since 2016: PhD student at CCA, University of Cambridge
Working Experience
- 2012-2014: Student Teaching Assistant, Technische Unversität Berlin
- 2014-2016: Student Research Assistant, Technische Unversität Berlin
Research Interests
- Sampling Theory, Frame Theory, Compressed Sensing, Mathematical Signal Processing, Medical Imaging, Time-Frequency Analysis, Functional and Harmonic Analysis, Machine learning
Publications
- A.C. Hansen, L. Thesing, On the stable sampling rate for binary measurements and wavelet reconstruction, Applied Computational and Harmonic Analysis (2018), DOI: 10.1016/j.acha.2018.08.004 PDF
- A.C Hansen, L. Terhaar, Sampling from binary measurements - On Reconstructions from Walsh coefficients, Proceedings of the 6th edition of the Signal Processing with Adaptive Sparse Structured Representations workshop 2017 PDF
- A.C. Hansen, L. Thesing, Linear reconstructions and the analysis of the stable sampling rate,Sampling Theory in Signal and Image Processing 17, 103–126, 2018 PDF
- R. Calderbank, A. C. Hansen, L. Thesing, B. Roman, On reconstructions from measurements with binary functions, Compressed Sensing and Its Applications, Birkhäuser, 97-128, 2019
- L. Thesing, A.C. Hansen, Non-uniform recovery guarantees for binary measurements and infinite-dimensional compressed sensing, arXiv:1909.01143, 2019 PDF
- L. Thesing, V. Antun, A.C. Hansen, What do AI algorithms actually learn?-On false structures in deep learning, arXiv:1906.01478, 2019 PDF
Publications
On the stable sampling rate for binary measurements and wavelet reconstruction
– Applied and Computational Harmonic Analysis
(2018)
48,
630
(DOI: 10.1016/j.acha.2018.08.004)
Sampling from binary measurements - on reconstructions from Walsh coefficients
– IEEE Xplore
(2017)
256
(DOI: 10.1109/SAMPTA.2017.8024449)
Linear reconstructions and the analysis of the stable sampling rate
– Sampling Theory in Signal and Image Processing