1 to 10 of 11 Results
Conti, Sergio; Lenz, Martin; Rumpf, Martin; Verhülsdonk, Jan; Zwicknagl, Barbara, 2024, "Code for Geometry of Needle-Like Microstructures in Shape-Memory Alloys", https://doi.org/10.60507/FK2/VZAIVF, bonndata, V1
This repository contains the code to Conti, S., Lenz, M., Rumpf, M., Verhülsdonk, J., Zwicknagl, B., Geometry of Needle-Like Microstructures in Shape-Memory Alloys. Shap. Mem. Superelasticity (2023). Needle-like microstructures are often observed in shape memory alloys near macro... |
Lüdecke, Laura, 2024, "Raw data from the dissertation “Characterization of the mitochondrial stress sensor Pink1 during mitophagy”", https://doi.org/10.60507/FK2/TU4ARF, bonndata, V1
Appendix to the dissertation: Characterization of the mitochondrial stress sensor Pink1 during mitophagy. Appendix shows raw data of chapter 5.5 "Identification of Pink1 interactors by SILAC immunoprecipitation" which were used for analysis |
Mar 4, 2024 - Bonn Mathematics
Held, Stephan, 2024, "Minimum Mean Cycle Instances", https://doi.org/10.60507/FK2/1DGUVE, bonndata, V1
This data set contains some large real-world instances of the minimum mean cycle problem. They are reported as the bonn01 to bonn09 instances in the paper: Georgiadis, L., Goldberg, A. V., Tarjan, R. E., & Werneck, R. F. "An experimental study of minimum mean cycle algorithms", i... |
Ferrari, Patrik; Liu, Min, 2024, "Numerical calculation for persistence probability of Airy1 process", https://doi.org/10.60507/FK2/ANX3PQ, bonndata, V1
Via Bornemann's method (arxiv: 0804.2543), we provide a numerical calculation for persistence probability of Airy1 process. |
Research data from all areas of Bonn mathematics. |
Smoch, Christoph; Simon, Stefan; Rumpf, Martin, 2024, "Implementation of Finite Element Approximation of Large-Scale Isometric Deformations of Parametrized Surfaces", https://doi.org/10.60507/FK2/KZHXDF, bonndata, V1
This is an implementation of the finite element approximation of large-scale isometric deformations of parametrized surfaces using the Discrete Kirchhoff Triangle (DKT) Finite Element, together with a point-wise nonlinear isometry constraint. The solution of this nonlinear proble... |
Heeren, Behrend; Sassen, Josua, 2023, "An Implementation of Nonlinear Discrete Shell Energies", https://doi.org/10.60507/FK2/YMRPMF, bonndata, V1
This C++ package provides a easy way to use nonlinear discrete shell deformation energies for triangle meshes described by Eigen matrices as used, for example, by libigl. Furthermore, it provides convenient interfaces for MATLAB (gptoolbox) and Python (libigl). |
Sep 20, 2023
Blauth, Jannis; Neuwohner, Meike; Puhlmann, Luise; Vygen, Jens, 2023, "Replication Data for: Improved guarantees for the a priori TSP", https://doi.org/10.60507/FK2/JCUIRI, bonndata, V1
Dual linear programming solutions and Python scripts that verify their feasibility. The dual linear programs for which feasible solutions are provided can be found in the provided README files. The linear programming solutions yield upper bounds on the approximability of the a pr... |
Sep 4, 2023
Bönisch, Kilian, 2023, "Replication Data for: Modularity of special motives of rank four associated with Calabi-Yau threefolds", https://doi.org/10.60507/FK2/NH7BPD, bonndata, V1
This repository contains programs which generate the computational results used in the corresponding doctoral thesis. This includes computations of periods, traces of Frobenius automorphisms and Hecke operators. |
Hartwig, Florine; Sassen, Josua; Azencot, Omri; Rumpf, Martin; Ben Chen, Mirela, 2023, "Implementation of An Elastic Basis for Spectral Shape Correspondence", https://doi.org/10.60507/FK2/DXOEHJ, bonndata, V1
An implementation of a spectral non-isometric correspondence method that aligns extrinsic features using a functional map approach. To this end, we propose and use a novel crease-aware spectral basis derived from the Hessian of an elastic thin shell energy. |
