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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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Book ChapterDOI
A Simple Model for Phase Separation in Pedestrian Dynamics
TL;DR: In this paper, the authors developed a simple cellular automaton model to understand the emergence of phase separation in pedestrian dynamics, where the transition probabilities of the modeled pedestrians in general depend on their current velocities and on the occupancy of the next two cells in front of them.
Book ChapterDOI
Asymmetric Simple Exclusion Process – Exact Results
TL;DR: In this article, the Asymmetric Simple Exclusion Process (ASEP) is considered as the simplest possible stochastic transport model or the “mother of all traffic models”.
Journal ArticleDOI
Der Stau als Forschungsobjekt
TL;DR: In this article, a modelle aus der Physik wie Zellularautomaten liefern realitatnahe Simulationsergebnisse von Staus.
Journal ArticleDOI
A biologically inspired two-species exclusion model: effects of RNA polymerase motor traffic on simultaneous DNA replication
TL;DR: In this article, a two-species exclusion model was introduced to describe the key features of the conflict between the RNA polymerase (RNAP) motor traffic, engaged in the transcription of a segment of DNA, concomitant with the progress of two DNA replication forks on the same DNA segment.
Journal ArticleDOI
Exact solution of the one-dimensional fermionic model with correlated hopping
TL;DR: In this paper, the Bethe Ansatz solution of a onedimensional integrable fermionic model with correlated hopping was extended to the parameter regime Δt > 1, and it was found that the model is equivalent to one with interaction 2 − Δt, but with twisted boundary conditions.