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Andreas Schadschneider

Researcher at University of Cologne

Publications -  367
Citations -  22171

Andreas Schadschneider is an academic researcher from University of Cologne. The author has contributed to research in topics: Cellular automaton & Traffic flow. The author has an hindex of 66, co-authored 358 publications receiving 20856 citations. Previous affiliations of Andreas Schadschneider include Stony Brook University & Indian Institute of Technology Kanpur.

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The asymmetric exclusion process: Comparison of update procedures

TL;DR: In this article, the authors study the asymmetric exclusion process (ASEP) for different types of updates, namely random-sequential, sequential, sublattice-parallel, and parallel.
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Transitions in pedestrian fundamental diagrams of straight corridors and T-junctions

TL;DR: In this article, experiments in straight corridors and T-junctions are performed to study their effects on the fundamental diagram, and it is shown that they have minor influences for? < 3.5?m?2 but only the Voronoi method is able to resolve the fine structure of the fundamental diagrams.
Posted Content

Cellular Automaton Approach to Pedestrian Dynamics - Theory

TL;DR: The model is extremely efficient and allows simulations of large crowds faster than real time since it includes only nearest-neighbour interactions, Nevertheless it is able to reproduce collective effects and self-organization encountered in pedestrian dynamics.
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Single-vehicle data of highway traffic: a statistical analysis.

TL;DR: Using the single-vehicle data directly, empirical time headway distributions and speed-distance relations can be established and this will be used in order to propose objective criteria for an identification of the different traffic states, e.g., synchronized traffic.
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Matrix Product Ground States for One-Dimensional Spin-1 Quantum Antiferromagnets

TL;DR: In this paper, the exact ground state for a large class of antiferromagnetic spin-1 models with nearest-neighbour interactions on a linear chain is determined as a matrix product of individual site states and has the properties of the Haldane scenario.