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1 to 10 of 15 Results
Jan 30, 2026
Ohm, Marc; Pohl, Timo; Swierzy, Ben; Meier, Michael, 2026, "Replication Code for: "From Constrictor to Serpent: Investigating the Threat of Cache Poisoning in the Python Ecosystem"", https://doi.org/10.60507/FK2/TNJHGT, bonndata, V1
Scripts for reproducing cache files in Python packages. This includes an automated Docker-based setup for running old Python versions with bytecode compilation and tools for automatic and manual cache file comparisons. Additionally, proofs of concept are included
Jan 26, 2026
Gounoue, Steve, 2026, "Implementation of the paper "SCANNER+: Neighborhood-based self-enrichment approach for traffic speed prediction"", https://doi.org/10.60507/FK2/DRYP80, bonndata, V2
In this repository, you can find the code to train and evaluate SCANNER+, a novel neighborhood-based self-enrichment approach for traffic speed prediction. SCANNER+ learns effective node representations in dynamic road traffic settings. This work extends SCANNER, which utilizes correlation-based pattern detection and a self-enrichment mechanism.
Jan 22, 2026
Swierzy, Ben, 2026, "Replication Software for "Insecure Ingredients? Exploring Dependency Update Patterns of Bundled JavaScript Packages on the Web"", https://doi.org/10.60507/FK2/F4VQRH, bonndata, V1
This dataset contains software artifacts for the paper "Insecure Ingredients? Exploring Dependency Update Patterns of Bundled JavaScript Packages on the Web". It includes all software artifacts (crawler, Aletheia implementation, evaluation scripts) used for analysis. For the re-implementation of Dolos (dolospy), please check the related material.
Jan 22, 2026
Swierzy, Ben, 2026, "dolospy", https://doi.org/10.60507/FK2/LYIDHI, bonndata, V1
This repository contains a re-implementation of the rolling AST hash algorithm from Dolos (https://dolos.ugent.be/) in C++ with Python bindings. It is 8x faster for indexing and 10,000x faster in reporting compared to the original JavaScript implementation (cf. BENCHMARKING.md).
Sep 9, 2025 - Bonn Mathematics
Emrah, Elnur; Ferrari, Patrik; Liu, Min, 2025, "Critical fluctuations of the exponential last passage percolation with thick boundaries", https://doi.org/10.60507/FK2/5PUB1P, bonndata, V1
Those files contain a numerical implementation of the generalized Baik-Rains distribution and some other related materials.
Jul 31, 2025 - Bonn Mathematics
Demattè, Elena; Velázquez, Juan J. L., 2025, "Numerical simulation for a one-dimensional radiative transfer equation", https://doi.org/10.60507/FK2/GKCIJK, bonndata, V1
This numerical simulation has been developed for the diffusion approximation of a one-dimensional stationary radiative transfer equation. Specifically, as the mean free path of the photons tends to zero this simulation depicts the formation of boundary layers and the fact that at the interior of the domain the radiation intensity becomes isotropic...
Dec 12, 2024 - Bonn Mathematics
Ferrari, Patrik; Liu, Min, 2024, "Simulation for quasi-geodesic in ASEP and speed changed ASEP", https://doi.org/10.60507/FK2/PESMFT, bonndata, V1
This repository contains the code to simulate ASEP and ASEPsc. Apart from the particle's position, it can also be used to simulate the endpoint of quasi-geodesic in both processes. A data set containing the results of one million trials is also provided.
Nov 5, 2024 - Bonn Mathematics
Brand, Timo; Held, Stephan, 2024, "Chromatic Numbers from Exact Decision Diagrams in Exact Arithmetic", https://doi.org/10.60507/FK2/ZE9C3L, bonndata, V1
This dataset contains source code and consoles for computing chromatic numbers with exact decision diagrams, solving integer programs with exact arithmetic. The chromatic number of the DIMACS instance r1000.1c could be determined for the first time. There are 3 files: - ddruns_main.zip contains scripts to reproduce the results - ddruns.tar contains...
Jul 31, 2024 - Bonn Mathematics
Gedicke, Joscha, 2024, "Short Implementation of Adaptive Conforming, Nonconforming, Mixed, and Discontinuous Galerkin FEM's", https://doi.org/10.60507/FK2/HAHOLC, bonndata, V2
This software, written for Matlab, contains four different finite element methods to solve the Poisson model problem on a two-dimensional L-shaped domain with homogeneous Dirichlet boundary conditions and a constant right-hand side equal to one.
Jun 24, 2024
Meirinhos, Francisco, 2024, "Replication Data of the dissertation "Kondo Collapse and Revival by Pulsed Light"", https://doi.org/10.60507/FK2/C0YZ1B, bonndata, V1
This repository contains all the necessary scripts and data to reproduce the plots of the PhD dissertation titled "Kondo Collapse and Revival by Pulsed Light".
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