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Deinterlacing with Motion-Compensated Anisotropic Diffusion.

M. Ghodstinat, A. Bruhn, and J. Weickert. Statistical and Geometrical Approaches to Visual Motion Analysis, volume 5604 of Lecture Notes in Computer Science, page 91-106. Springer, (2008)

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Univ. -Prof. Dr. -Ing. Joachim Groß University of Stuttgart

Replication Data for: Transferable Anisotropic Mie Potential Force Field for AlkanediolsM. Fleck, S. Darouich, N. Hansen, and J. Groß. Dataset, (2024)Related to: Fleck, Maximilian; Darouich, Samir; Hansen, Niels; Gross, Joachim (2024): Transferable Anisotropic Mie Potential Force Field for Alkanediols. In: The Journal of Physical Chemistry B, 128, 4792-4801. doi: 10.1021/acs.jpcb.4c00962.

PD Dr. phil. Joachim Wündisch University of Stuttgart

Dr. Joachim Pfeiffer University of Stuttgart

Hon. -Prof. Dr. -Ing. Joachim Birk University of Stuttgart

Prof. Dr. -Ing. Joachim Speidel University of Stuttgart

Other publications of authors with the same name

Efficient image segmentation using partial differential equations and morphology.J. Weickert. Pattern Recognition, 34 (9): 1813-1824 (2001)From two-dimensional nonlinear diffusion to coupled Haar wavelet shrinkage.P. Mrázek, and J. Weickert. J. Visual Communication and Image Representation, 18 (2): 162-175 (2007)Scale-Space Properties of Nonstationary Iterative Regularization Methods.E. Radmoser, O. Scherzer, and J. Weickert. J. Visual Communication and Image Representation, 11 (2): 96-114 (2000)Diffusion-Inspired Shrinkage Functions and Stability Results for Wavelet Denoising.P. Mrázek, J. Weickert, and G. Steidl. International Journal of Computer Vision, 64 (2-3): 171-186 (2005)Morphologically Invariant Matching of Structures with the Complete Rank Transform.O. Demetz, D. Hafner, and J. Weickert. International Journal of Computer Vision, 113 (3): 220-232 (2015)Dithering by Differences of Convex Functions.T. Teuber, G. Steidl, P. Gwosdek, C. Schmaltz, and J. Weickert. SIAM J. Imaging Sciences, 4 (1): 79-108 (2011)Morphology for matrix data: Ordering versus PDE-based approach.B. Burgeth, A. Bruhn, S. Didas, J. Weickert, and M. Welk. Image Vision Comput., 25 (4): 496-511 (2007)Theoretical foundations for spatially discrete 1-D shock filtering.M. Welk, J. Weickert, and I. Galic. Image Vision Comput., 25 (4): 455-463 (2007)A Shock-Capturing Algorithm for the Differential Equations of Dilation and Erosion.M. Breuß, and J. Weickert. Journal of Mathematical Imaging and Vision, 25 (2): 187-201 (2006)Can Variational Models for Correspondence Problems Benefit from Upwind Discretisations?M. Breuß, H. Zimmer, and J. Weickert. Journal of Mathematical Imaging and Vision, 39 (3): 230-244 (2011)