Abstract
In this paper, a crowd evacuation model based on Cellular Automata (CA) is described. The model takes advantage of the inherent ability of CA to represent sufficiently phenomena of arbitrary complexity and to be simulated precisely by digital computers as well. Pedestrian movement depends on their distance from the closest exit, which is defined dynamically. The adoption of Manhattan distance as the reference metric provides calculation simplicity, computational speed and improves significantly computational performance. Moreover, the model applies an efficient method to overcome obstacles. The latter is based on the generation of a virtual field along obstacles. A pedestrian moves along the axis of the obstacle towards the direction that the field increases its values, leading her/him to avoid the obstacle effectively. Distinct features of crowd dynamics and measurements on different distributions of pedestrians have been used to evaluate the response of the model.
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References
Goldstone, R.L., Janssen, M.A.: Computational models of collective behaviour. Trends in Cognitive Sciences 9(9), 424–430 (2005)
Xiaoping, Z., Tingkuan, Z., Mengting, L.: Modeling crowd evacuation of a building based on seven methodological approaches. Building and Environment 44, 437–445 (2009)
Schultz, M., Lehmann, S., Fricke, H.: A discrete microscopic model for pedestrian dynamics to manage emergency situations in airport terminals. In: Waldau, N., Gattermann, P., Knoflacher, H., Schreckenber, M. (eds.) Pedestrian and Evacuation Dynamics 2005, pp. 369–375. Springer, Heidelberg (2007)
Nishinari, K., Sugawara, K., Kazama, T., Schadschneider, A., Chowdhury, D.: Modelling of self-driven particles: foraging ants and pedestrians. Physica A 372, 132–141 (2006)
Yu, Y.F., Song, W.G.: Cellular automaton simulation of pedestrian counter flow considering the surrounding environment. Physical Review E 75(046112), 1–8 (2007)
Fang, W.F., Yang, L.Z., Fan, W.C.: Simulation of bi-direction pedestrian movement using a cellular automata model. Physica A 321, 633–640 (2003)
Yuan, W.F., Tan, K.H.: An evacuation model using cellular automata. Physica A 384, 549–566 (2007)
Burstedde, C., Klauck, K., Schadschneider, A., Zittartz, J.: Simulation of pedestrian dynam-ics using a two-dimensional cellular automaton. Physica A 295, 507–525 (2001)
Kretz, T., Bönisch, C., Vortisch, P.: Comparison of Various Methods for the Calculation of the Distance Potential Field, http://arxiv.org/abs/0804.3868
Georgoudas, I.G., Sirakoulis, G.C., Andreadis, I.: Potential Field Approach of a Cellular Automaton Evacuation Model and its FPGA implementation. In: Umeo, H., Morishita, S., Nishinari, K., Komatsuzaki, T., Bandini, S. (eds.) ACRI 2008. LNCS, vol. 5191, pp. 546–549. Springer, Heidelberg (2008)
Helbing, D., Farkas, I., Vicsek, T.: Simulating dynamical features of escape panic. Nature 407, 487–490 (2000)
Johansson, A., Helbing, D., Al-Abideen, Al-Bosta, H.Z.S.: From crowd dynamics to crowd safety: A video-based analysis. Advances in Complex Systems 11(4), 497–527 (2008)
Seyfried, A., Steffen, B., Klingsch, W., Boltes, M.: The fundamental diagram of pedestrian movement revisited, J. Stat. Mech., P10002 (2005)
Weidmann, U.: Transporttechnik der Fußganger (Schriftenreihe des Institut fur Verkehrsplanung, Transporttechnik, Straßen- und Eisenbahnbau 90, ETH Zurich, Zurich (1993)
Predtechenskii, V.M., Milinskii, A.I.: Planning for Foot Traffic Flow in Buildings. Amerind Publishing Co., New Delhi (1978)
Mori, M., Tsukaguchi, H.: A new method for evaluation of level of service in pedestrian facilities. Transportation Research A 21(3), 223–234 (1987)
Polus, A., Schofer, J.L., Ushpiz, A.: Pedestrian flow and level of service. Journal of Transportation Engineering 109, 46–56 (1983)
Fruin, J.J.: Designing for pedestrians: A level-of-service concept. Highway Research Record 355, 1–15 (1971)
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Georgoudas, I.G., Koltsidas, G., Sirakoulis, G.C., Andreadis, I.T. (2010). A Cellular Automaton Model for Crowd Evacuation and Its Auto-Defined Obstacle Avoidance Attribute. In: Bandini, S., Manzoni, S., Umeo, H., Vizzari, G. (eds) Cellular Automata. ACRI 2010. Lecture Notes in Computer Science, vol 6350. Springer, Berlin, Heidelberg. https://doi.org/10.1007/978-3-642-15979-4_48
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DOI: https://doi.org/10.1007/978-3-642-15979-4_48
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