Research data from all areas of Bonn mathematics.
Featured Dataverses

In order to use this feature you must have at least one published or linked dataverse.

Publish Dataverse

Are you sure you want to publish your dataverse? Once you do so it must remain published.

Publish Dataverse

This dataverse cannot be published because the dataverse it is in has not been published.

Delete Dataverse

Are you sure you want to delete your dataverse? You cannot undelete this dataverse.

Advanced Search

61 to 70 of 415 Results
TAR Archive - 642.7 MB - MD5: 204f7799f46c32af563064ea6325a8e2
Feb 16, 2024
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.
Plain Text - 151 B - MD5: a270601e46277092d9692602aa91f2e9
Plain Text - 474 B - MD5: 6b06078f8002227e3007bc3933bfd09b
Plain Text - 1.1 KB - MD5: a2e2341a3a347194780a745ea62fbbf5
application/vnd.wolfram.nb - 20.3 KB - MD5: 2b2b1efffbac1b57e78c9d5ab7c427e3
Wolfram Mathematica Code - 1.4 KB - MD5: ef5d30b316136f9eafc40a1c0401e01e
Wolfram Mathematica Code - 765 B - MD5: ec72f32d169cedb4de8a4da77d94c671
Jan 4, 2024
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...
Add Data

Log in to create a dataverse or add a dataset.

Share Dataverse

Share this dataverse on your favorite social media networks.

Link Dataverse
Reset Modifications

Are you sure you want to reset the selected metadata fields? If you do this, any customizations (hidden, required, optional) you have done will no longer appear.