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Tim Krake University of Stuttgart

Uncertainty-Aware Seasonal-Trend Decomposition Based on Loess - Supplemental Material, , , and . Dataset, (2024)Related to: Tim Krake, Daniel Klötzl, David Hägele, and Daniel Weiskopf, Üncertainty-Aware Seasonal-Trend Decomposition Based on Loess", in IEEE Transactions on Visualization and Computer Graphics, 2024. doi: 10.1109/TVCG.2024.3364388.
 

Other publications of authors with the same name

On the Description of Growth in Saturated Living Tissues. PAMM, 6 (1): 137--138 (2006)A two-scale homogenisation approach for fluid saturated porous media based on TPM and FE 2 -Method, , , and . PAMM, 15 (1): 447--448 (2015)A hyperelastic biphasic fibre-reinforced model of articular cartilage considering distributed collagen fibre orientations: continuum basis, computational aspects and applications, , and . Computer Methods in Biomechanics and Biomedical Engineering, 16 (12): 1344--1361 (2013)Simulation of Freezing and Thawing Processes with Capillary Effects in fluid filled porous media, , and . PAMM, 12 (1): 365--366 (2012)Kapillarität in porösen Medien: theoretische Untersuchung und numerische Simulation. Universität Essen, PhD-Thesis, (2002)A triphasic model of transversely isotropic biological tissue with applications to stress and biologically induced growth, , and . Computational Materials Science, 39 (1): 124--136 (2007)Freezing and thawing processes in porous media--Experiment and Simulation, , and . PAMM, 9 (1): 387--388 (2009)A ternary phase bi-scale FE-model for diffusion-driven dendritic alloy solidification processes, , and . PAMM, 16 (1): 449--450 (2016)A hyperelastic biphasic fiber reinforced model for articular cartilage considering the distribution and orientation of collagen fibers, , , and . PAMM, 13 (1): 55--56 (2013)A Biphasic FEM Model for the Microperfusion in Liver Lobules, , , and . PAMM, 12 (1): 89--90 (2012)