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Publication Year: 2023

1,551 to 1,560 of 2,115 Results

precise_map.py Jun 30, 2023 - Implementation of An Elastic Basis for Spectral Shape Correspondence Python Source Code - 30.5 KB - MD5: 7d0befc36ab51983ea9809947627315c
teaser.png Jun 30, 2023 - Implementation of An Elastic Basis for Spectral Shape Correspondence PNG Image - 629.7 KB - MD5: ff456c8309e75469c88a09784382a541
utilsEF.py Jun 30, 2023 - Implementation of An Elastic Basis for Spectral Shape Correspondence Python Source Code - 3.0 KB - MD5: 00dad268fefe0d68c9ba15ed70ec9b98
The Freaky Torus Jun 29, 2023 - Bonn Mathematics Sassen, Josua; Hildebrandt, Klaus; Rumpf, Martin; Wirth, Benedikt, 2023, "The Freaky Torus", https://doi.org/10.60507/FK2/LORXU7, bonndata, V1 This dataset contains the Python code to compute samples on our shape space Freaky Torus of deformed tori, a synthetic shape space with factors S¹×S¹×T² The first factor, an S¹, controls the deformation of the latitudinal cross-section into a rotated ellipse. The next factor, ano...
Coordinates.npy Jun 29, 2023 - The Freaky Torus Unknown - 31.4 KB - MD5: 17deeb5f2116665d6048ecffd93c03b3
Coordinates_0.npy Jun 29, 2023 - The Freaky Torus Unknown - 7.9 KB - MD5: 2f4ea819d15073041322085a5b5706f9
Coordinates_1.npy Jun 29, 2023 - The Freaky Torus Unknown - 7.9 KB - MD5: e327c34c99d1195871eba56f83a93096
Coordinates_2.npy Jun 29, 2023 - The Freaky Torus Unknown - 15.8 KB - MD5: e57d057152996f2bd822d705c9bf0eab
Factors.png Jun 29, 2023 - The Freaky Torus PNG Image - 667.8 KB - MD5: f3637e7201b7c2767d2d4aa3d1a7e274
LICENSE Jun 29, 2023 - The Freaky Torus Plain Text - 19.7 KB - MD5: fba3b94d88bfb9b81369b869a1e9a20f

precise_map.py

Jun 30, 2023 - Implementation of An Elastic Basis for Spectral Shape Correspondence

Python Source Code - 30.5 KB -

teaser.png

Jun 30, 2023 - Implementation of An Elastic Basis for Spectral Shape Correspondence

PNG Image - 629.7 KB -

utilsEF.py

Jun 30, 2023 - Implementation of An Elastic Basis for Spectral Shape Correspondence

Python Source Code - 3.0 KB -

The Freaky Torus

Jun 29, 2023 - Bonn Mathematics

Sassen, Josua; Hildebrandt, Klaus; Rumpf, Martin; Wirth, Benedikt, 2023, "The Freaky Torus", https://doi.org/10.60507/FK2/LORXU7, bonndata, V1

This dataset contains the Python code to compute samples on our shape space Freaky Torus of deformed tori, a synthetic shape space with factors S¹×S¹×T² The first factor, an S¹, controls the deformation of the latitudinal cross-section into a rotated ellipse. The next factor, ano...

Coordinates.npy