Mutil-Conditions Impress Nonsingular Dimensional Cellular Automaton on Traffic Flow

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Abstract:

This paper is based on Nagel-Schreckenberg cellular automata model as the foundation, in the open boundary conditions, the traffic vehicle redirecting probability and before lane changing rules get to intersection will produce certain effect to interference with intersection , and so as to builds up the nonsingular cellular automata model. Through the research to redirecting probability, lane changing rules and the settings of traffic lights play a part in traffic flow characteristics, and points out the influence of phase change point position ,and at the same time, traffic lights timing differences can reduce vehicle interference to increase traffic flow, at the same time, play a analysis the critical redirecting probability of traffic flow in controlling significance, and points out the relationship between the critical point of Lane changing probability and traffic flow influence ,and lane-changing rules is correspond to the basic line of vehicles running.

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Periodical:

Advanced Materials Research (Volumes 926-930)

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3455-3458

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May 2014

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© 2014 Trans Tech Publications Ltd. All Rights Reserved

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[1] Kai Nagel, Michael Schreckenberg: A cellular automaton model for freeway traffic. Phys. I France, (1992), pp.2221-2229.

DOI: 10.1051/jp1:1992277

Google Scholar

[2] Ofer Biham, A. Alan Middleton and Dov Levine: Phys. Rev. A 46 (1992), R6124-R6127.

Google Scholar

[3] Shin-ichi Tadaki: Physical Review E, Vol. 54 (1996), No, 3, pp.2409-2413.

Google Scholar

[4] B. H. Wang,Y. F. Woo and P M Hui: Phys. A: Math. Gen. Vol. 29 (1996), L31-L35.

Google Scholar

[5] B Chopard, P O Luhi and P-A Queloz: Phys. A: Math. Gen. Vol. 29 (1996), pp.2325-2336.

Google Scholar

[6] L. Zhang and C. B. Zhang: Nonferrous Met. Soc. China, Vol. 16 (2006), pp.1410-1416.

Google Scholar

[7] X. Q. Shi, Y. Q. Wu, H. Li and R. Zhong: Physica A 385 (2007), pp.659-666.

Google Scholar

[8] Fu Chuan Ji, Wang Bing Hong, Yin Chuan Yang, et al.: Chaos, Solitons and Fractals, Vol. 31 (2007), p.772–776.

Google Scholar

[9] Minoru Fukui and Yoshihiro Ishibashi: Physica A 389 (2010), pp.3613-3618.

Google Scholar

[10] Takashi Nagatani: Physica A 389, (2010)4105-4115.

Google Scholar