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Journal of applied research and technology

versión On-line ISSN 2448-6736versión impresa ISSN 1665-6423

J. appl. res. technol vol.12 no.2 Ciudad de México abr. 2014

 

A Simulation Study for Emergency/Disaster Management by Applying Complex Networks Theory

 

Li Jin1, Wang Jiong2*, Dai Yang3, Wu Huaping4 and Dong Wei5

 

1, 4 Earthquake Administration of Guangdong Province, Key Laboratory of Earthquake Monitoring and Disaster Mitigation Technology, CEA; Key Laboratory of Earthquake early Warning and Safety Diagnosis of Major Project, Guangdong, China.

2 School of Electrical Engineering, North China University of Water Resources and Electric Power, ZhengZhou 450011, China.

3 School of Economics and Management, Southwest Jiaotong University, ChengDu, China.

5 Deparment of information Systems, USTC-CityU Jiont Advanced Research Centre, China. * kfwjd@ncwu.edu.cn

 

ABSTRACT

Earthquakes, hurricanes, flooding and terrorist attacks pose a severe threat to our society. What's more, when such a disaster happens, it can spread in a wide range with ubiquitous presence of a large-scale networked system. Therefore, the emergency/disaster management faces new challenges that the decision-makers have extra difficulties in perceiving the disaster dynamic spreading processes under this networked environment. This study tries to use the complex networks theory to tackle this complexity and the result shows the theory is a promising approach to support disaster/emergency management by focusing on simulation experiments of small world networks and scale free networks. The theory can be used to capture and describe the evolution mechanism, evolution discipline and overall behavior of a networked system. In particular, the complex networks theory is very strong at analyzing the complexity and dynamical changes of a networked system, which can improve the situation awareness after a disaster has occurred and help perceive its dynamic process, which is very important for high-quality decision making. In addition, this study also shows the use of the complex networks theory can build a visualized process to track the dynamic spreading of a disaster in a networked system.

Keywords: Disaster Management, Emergency Management, Complex Networks Theory, Small World Network, Scale Free Network.

 

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References

[1] Munoz-Pacheco, J.M. and E. Tlelo-Cuautle, Automatic synthesis of 2D-n-scrolls chaotic systems by behavioral modeling. Journal of Applied Research and Technology, 2009. 7(1): p. 5-14        [ Links ]

[2] Vargas-Martinez, A. and L.E. Garza-Castafnon, Combining Artificial Intelligence and Advanced Techniques in Fault-Tolerant Control. Journal of Applied Research and Technology, 2011. 9(2): p. 202-226.         [ Links ]

[3] Argote, L., INPUT UNCERTAINTY AND ORGANIZATIONAL COORDINATION IN HOSPITAL EMERGENCY UNITS. Administrative Science Quarterly, 1982. 27(3): p. 420-34.         [ Links ]

[4] Yates, D. and S. Paquette, Emergency knowledge management and social media technologies: A case study of the 2010 Haitian earthquake. International Journal of Information Management, 2011. 31(1): p. 6-13.         [ Links ]

[5] Manoj, B.S. and A.H. Baker, Communication challenges in emergency response. Commun. ACM, 2007. 50(3): p. 51-53.         [ Links ]

[6] Lu, Y. and D. Yang, Information exchange in virtual communities under extreme disaster conditions. Decision Support Systems, 2011. 50(2): p. 529-538.         [ Links ]

[7] Newman, M.E.J., The Structure and Function of Complex Networks. SIAM Review, 2003. 45(2): p. 167        [ Links ]

[8] Boccaletti, S., et al., Complex networks: Structure and dynamics. Physics Reports-Review Section of Physics Letters, 2006. 424(4-5): p. 175-308.         [ Links ]

[9] Watts, D.J. and S.H. Strogatz, Collective dynamics of 'small-world' networks. Nature, 1998. 393(6684): p. 440-442.         [ Links ]

[10] Albert, R. and A.L. Barabasi, Statistical mechanics of complex networks. Reviews of Modern Physics, 2002. 74(1): p. 47-97.         [ Links ]

[11] Chang, R.M., et al., A Network Perspective of Digital Competition in Online Advertising Industries: A Simulation-Based Approach. Information Systems Research, 2010. 21(3): p. 571-593.         [ Links ]

[12] Choi H., S.H. Kim, and J. Lee, Role of network structure and network effects in diffusion of innovations. Industrial Marketing Management, 2010. 39(1): p. 170-177.         [ Links ]

[13] Ochoa, A., B. Bernabe, and O. Ochoa, TOWARDS A PARALLEL SYSTEM FOR DEMOGRAPHIC ZONIFICATION BASED ON COMPLEX NETWORKS. Journal of Applied Research and Technology, 2009. 7(2): p. 218-232.         [ Links ]

[14] Randel, J.M., H.L. Pugh, and S.K. Reed, Differences in expert and novice situation awareness in naturalistic decision making. International Journal of Human-Computer Studies, 1996. 45(5): p. 579-597.         [ Links ]

[15] Barabäsi, A.L. and R. Albert, Emergence of Scaling in Random Networks. Science, 1999. 286(5439): p. 509-512.         [ Links ]

[16] Crucitti, P., V. Latora, and M. Marchiori, Model for cascading failures in complex networks. Physical Review E, 2004. 69(4): p. 045-104.         [ Links ]

[17] Buzna, L., K. Peters, and D. Helbing, Modelling the dynamics of disaster spreading in networks. Physica A: Statistical Mechanics and its Applications, 2006. 363(1): p. 132-140.         [ Links ]

[18] Weng, W.G., et al., Modeling the dynamics of disaster spreading from key nodes in complex networks. International Journal of Modern Physics C, 2007. 18(5): p. 889-901        [ Links ]

[19] Ouyang, M., et al., Emergency response to disaster-struck scale-free network with redundant systems. Physica A: Statistical Mechanics and its Applications, 2008. 387(18): p. 4683-4691.         [ Links ]

[20] Olami, Z., H.J.S. Feder, and K. Christensen, Self-organized criticality in a continuous, nonconservative cellular automaton modeling earthquakes. Physical Review Letters, 1992. 68(8): p. 1244-1247.         [ Links ]

[21] Goh, K.I., et al., Sandpile on Scale-Free Networks. Physical Review Letters, 2003. 91(14): p. 148701.         [ Links ]

[22] Carreras, B.A., et al., Critical points and transitions in an electric power transmission model for cascading failure blackouts. Chaos, 2002. 12(4): p. 985.         [ Links ]

[23] Dobson, I., B.A. Carreras, and D.E. Newman, A LOADING-DEPENDENT MODEL OF PROBABILISTIC CASCADING FAILURE. Probability in the Engineering and Informational Sciences, 2005. 19(01): p. 15-32.         [ Links ]

[24] Wang, J., et al., Attack vulnerability of scale-free networks due to cascading failures. Physica A: Statistical Mechanics and its Applications, 2008. 387(26): p. 6671-6678.         [ Links ]

[25] Albert, R.J.A.L., Error and attack tolerance of complex networks. (cover story). Nature, 2000. 406(6794): p. 378.         [ Links ]

[26] TAN, Y.J., J. WU, and H.Z. DENG, Evaluation method for node importance based on node contraction in complex networks. Systems Engineering-Theory & Practice, 2006. 11: p. 79-83.         [ Links ]

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