Exact Solutions and Flow-Density Relations for a Cellular Automaton Variant of the Optimal Velocity Model with the Slow-to-Start Effect
A set of exact solutions for a cellular automaton, which is a hybrid of the optimal velocity and the slow-to-start models, is presented. The solutions allow coexistence of free flows and jamming or slow clusters, which is observed in asymptotic behaviors of numerically obtained spatio-temporal patte...
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Veröffentlicht in: | Journal of the Physical Society of Japan 2012-12, Vol.81 (12), p.1-1 |
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description | A set of exact solutions for a cellular automaton, which is a hybrid of the optimal velocity and the slow-to-start models, is presented. The solutions allow coexistence of free flows and jamming or slow clusters, which is observed in asymptotic behaviors of numerically obtained spatio-temporal patterns. An exact expression of the flow-density relation given by the exact solutions of the model agrees with an empirical formula for numerically obtained flow-density relations. |
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The solutions allow coexistence of free flows and jamming or slow clusters, which is observed in asymptotic behaviors of numerically obtained spatio-temporal patterns. 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The solutions allow coexistence of free flows and jamming or slow clusters, which is observed in asymptotic behaviors of numerically obtained spatio-temporal patterns. An exact expression of the flow-density relation given by the exact solutions of the model agrees with an empirical formula for numerically obtained flow-density relations.</abstract><cop>Tokyo</cop><pub>The Physical Society of Japan</pub><tpages>1</tpages></addata></record> |
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subjects | Asymptotic methods Asymptotic properties Automation Cellular Cellular automata Clusters Density Exact solutions Mathematical analysis Mathematical models Numerical analysis Optimization Physics Velocity |
title | Exact Solutions and Flow-Density Relations for a Cellular Automaton Variant of the Optimal Velocity Model with the Slow-to-Start Effect |
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