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Prof. Dr. Gerlind Plonka

University of Göttingen, Institute for Numerical and Applied Mathematics

March 19, 2024


[1]  Gerlind Plonka, Yannick Riebe.
MOCCA: A Fast Algorithm for Parallel MRI Reconstruction Using Model Based Coil Calibration.
preprint, 2024, submitted for publication. (arXiv preprint#2403.12611)
[2]  Roya Arian, Aliraza Vard, Rahele Kafieh, Gerlind Plonka, Hossein Rabbani.
CircWaveDL: Modeling of Optical Coherence Tomography Images Based on a New Supervised Tensor-based Dictionary Learning for Classification of Macular Abnormalities.
preprint, 2023.
[3]  Nadiia Derevianko, Gerlind Plonka.
Differential approximation of the Gaussian by short cosine sums with exponential error decay.
preprint, 2023, submitted for publication (arXiv preprint#2307.13587)
[4]  Zahra Baharlouei, Fariba Shaker, Gerlind Plonka, Hossein Rabbani.
Application of deep dictionary learning and predefined filters for classification of retinal optical coherence tomography images.
preprint, 2023.

Technical Reports:

[5]  Marzieh Hasannasab, Sebastian Neumayer Gerlind Plonka, Simon Setzer, Gabriele Steidl, Jakob Geppert.
Frame soft shrinkage as proximity operator.
(arXiv preprint#1910.02843) (results are also contained in:
Parseval proximal neural networks, J. Fourier Anal. Appl. 26, 59 (2020)).
[4]  Gerlind Plonka and Vlada Pototskaia
Application of the AAK theory for sparse approximation of exponential sums.
(arXiv preprint#1609.09603) (results are partially contained in:
Computation of adaptive Fourier series by sparse approximation of exponential sums, J. Fourier Anal. Appl. 25(4) (2019), 1580–1608).
[3] Jianwei Ma, Gerlind Plonka.
A review of curvelets and recent applications.
Download PDF(technical report, 2009) (results are mainly contained in:
The curvelet transform: A review of recent applications, IEEE Signal Processing Magazine 27(2) (March 2010), 118-133).
[2] Gerlind Plonka, Manfred Tasche.
Split-radix algorithms for discrete cosine transforms.
Download PDF (technical report 2002) (results are mainly contained in:
Fast and numerically stable algorithms for discrete cosine transforms, Linear Algebra and its Applications 394 (2005), 309-345).
[1] Gerlind Plonka, Manfred Tasche.
Reversible integer DCT algorithms.
Download PDF (technical report 2002)
(results are mainly contained in: Invertible integer DCT algorithms, Appl. Comput. Harmon. Anal. 15 (2003), 70-88).

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