1 to 10 of 391 Results
Aug 26, 2026 - Bonn Center for Digital Humanities
Pathé, Philippe, 2026, "HERA - Heritage Environments in Research and Academia", https://doi.org/10.60507/FK2/S6B1DF, bonndata, V1
HERA is a hybrid virtual reality application developed specifically for use in academic research and teaching. It enables exploration and interaction with three-dimensional historical environments. |
Aug 26, 2026 -
HERA - Heritage Environments in Research and Academia
Plain Text - 5.4 KB -
MD5: 559d26b44c9a737280f8f6f04b0a2c39
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Aug 26, 2026 -
HERA - Heritage Environments in Research and Academia
ZIP Archive - 373.7 MB -
MD5: 8578c81b864e74e4a1a393d9cd60f0ed
Linux Server Build |
Aug 26, 2026 -
HERA - Heritage Environments in Research and Academia
Plain Text - 6.8 KB -
MD5: d0ad812c9b7183ac9dd1bde1aa37536a
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Aug 26, 2026 -
HERA - Heritage Environments in Research and Academia
ZIP Archive - 2.0 GB -
MD5: 2fe5b23050a86a8e26be5e9e3d7f2032
Windows Client Build |
Aug 20, 2025
Groß, Christiane Franziska; Romiti, Simone; Funcke, Lena; Jansen, Karl; Kan, Angus; Kühn, Stefan; Urbach, Carsten, 2025, "Code and scripts for ``Matching Lagrangian and Hamiltonian Simulations in (2+1)-dimensional U(1) Gauge Theory''", https://doi.org/10.60507/FK2/AUJJ08, bonndata, V1
At finite lattice spacing, Lagrangian and Hamiltonian predictions differ due to discretization effects. In the Hamiltonian limit, i.e. at vanishing temporal lattice spacing a_t, the path integral approach in the Lagrangian formalism reproduces the results of the Hamiltonian theory. In this work, we numerically calculate the Hamiltonian limit of a U... |
Aug 20, 2025 -
Code and scripts for ``Matching Lagrangian and Hamiltonian Simulations in (2+1)-dimensional U(1) Gauge Theory''
Plain Text - 12.0 KB -
MD5: 2f7acb8689c8e4881c0fd0dba5a35763
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Aug 20, 2025 -
Code and scripts for ``Matching Lagrangian and Hamiltonian Simulations in (2+1)-dimensional U(1) Gauge Theory''
ZIP Archive - 257.7 KB -
MD5: 9c1052c22417070b3c96a2ac30007058
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Dec 13, 2023 - Bonn Mathematics
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). |
Dec 13, 2023 -
An Implementation of Nonlinear Discrete Shell Energies
Plain Text - 3.5 KB -
MD5: 62646863ba60145fbd13ce194891093c
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