Simulation of pedestrian dynamics using a two-dimensional cellular automaton

被引:1277
作者
Burstedde, C [1 ]
Klauck, K [1 ]
Schadschneider, A [1 ]
Zittartz, J [1 ]
机构
[1] Univ Cologne, Inst Theoret Phys, D-50923 Cologne, Germany
关键词
cellular automata; nonequilibrium physics; pedestrian dynamics;
D O I
10.1016/S0378-4371(01)00141-8
中图分类号
O4 [物理学];
学科分类号
0702 ;
摘要
We propose a two-dimensional cellular automaton model to simulate pedestrian traffic. It is a nu (max) = 1 model with exclusion statistics and parallel dynamics. Long-range interactions between the pedestrians are mediated by a so-called floor field which modifies the transition rates to neighbouring cells. This field, which can be discrete or continuous, is subject to diffusion and decay. Furthermore it can be modified by the motion of the pedestrians. Therefore, the model uses an idea similar to chemotaxis, but with pedestrians following a virtual rather than a chemical trace, Our main goal is to show that the introduction of such a floor field is sufficient to model collective effects and self-organization encountered in pedestrian dynamics, e.g. lane formation in counterflow through a large corridor. As an application we also present simulations of the evacuation of a large room with reduced visibility, e.g. due to failure of lights or smoke. (C) 2001 Elsevier Science B.V. All rights reserved.
引用
收藏
页码:507 / 525
页数:19
相关论文
共 31 条
[21]  
KLUPFEL H., 2000, THEORY PRACTICAL ISS
[22]   Jamming transition in two-dimensional pedestrian traffic [J].
Muramatsu, H ;
Nagatani, T .
PHYSICA A-STATISTICAL MECHANICS AND ITS APPLICATIONS, 2000, 275 (1-2) :281-291
[23]   Jamming transition in pedestrian counter flow [J].
Muramatsu, M ;
Irie, T ;
Nagatani, T .
PHYSICA A-STATISTICAL MECHANICS AND ITS APPLICATIONS, 1999, 267 (3-4) :487-498
[24]   Jamming transition of pedestrian traffic at a crossing with open boundaries [J].
Muramatsu, M ;
Nagatani, T .
PHYSICA A-STATISTICAL MECHANICS AND ITS APPLICATIONS, 2000, 286 (1-2) :377-390
[25]  
NAGEL K, 1992, J PHYS I, V2, P2221, DOI 10.1051/jp1:1992277
[26]  
NAGEL K, 2000, ANN REV COMPUTATIONA, V7, P151
[27]   Statistical physics of traffic flow [J].
Schadschneider, A .
PHYSICA A, 2000, 285 (1-2) :101-120
[28]   DISCRETE STOCHASTIC-MODELS FOR TRAFFIC FLOW [J].
SCHRECKENBERG, M ;
SCHADSCHNEIDER, A ;
NAGEL, K ;
ITO, N .
PHYSICAL REVIEW E, 1995, 51 (04) :2939-2949
[29]  
Schreckenberg M., 1998, TRAFFIC GRANULAR FLO
[30]  
Weidmann U., 1992, SCHRIFTENREIHE IVT, V80