Networked characteristics of the urban rail transit networks

Physica A: Statistical Mechanics and its Applications

Volumn 392, Issue 6, 2013, Pages 1538-1546

  Zhang, Jianhua ^a   Zhao, Mingwei ^a   Liu, Haikuan ^a   Xu, Xiaoming ^b,c  

^a JIANGSU NORMAL UNIVERSITY   (China)

^b UNIVERSITY OF SHANGHAI FOR SCIENCE AND TECHNOLOGY   (China)

^c Shanghai Academy of System Science   (China)

Author keywords

Largest connected cluster; Network failures; Topological characteristics; Urban rail transit networks

Indexed keywords

GRAPH THEORY; PROBABILITY DISTRIBUTIONS;

AVERAGE DEGREE; CUMULATIVE PROBABILITY DISTRIBUTION; EXPONENTIAL DISTRIBUTIONS; GAUSS DISTRIBUTION; LARGEST CONNECTED CLUSTER; NETWORK FAILURE; TOPOLOGICAL CHARACTERISTICS; URBAN RAIL TRANSIT;

LIGHT RAIL TRANSIT;

EID: 84872313382     PISSN: 03784371     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.physa.2012.11.036     Document Type: Article

References (39)

1. D.J. Watt, and S.H. Strogatz Collective dynamics of 'small world' network Nature 393 1998 440 442
2. A.L. Barabasi, and R. Albert Emergence of scaling in random networks Science 286 1999 509 512
3. R. Albert, H. Jeong, and A.L. Barabasi Attack and error tolerance in complex networks Nature 406 2000 378 482
4. S.H. Strogatz Exploring complex networks Nature 410 2001 268 276 (Pubitemid 32216604)
5. P. Erdos, and A. Rényi On the evolution of random graphs Publications of the Mathematical Institute of the Hungarian Academy of Science 5 1960 17 60
6. R. Albert, H. Jeong, and A.L. Barabási Error and attack tolerance of complex networks Nature 406 2007 378 382
7. M.E.J. Newnan, S.H. Strogatz, and D.J. Watts Random graphs with arbitrary degree distributions and their applications Physical Review E 64 2001 026118
8. P. Crucitti, V. Latora, and M. Marchiori A model for cascading failures in complex networks Physical Review E 69 2004 045104
9. L. Duenas-Osorio, and S.M. Vemuru Cascading failures in complex infrastructure systems Structural safety 31 2009 157 167
10. J. Zhang, X.B. Cao, W.B. Du, and K.Q. Cai Evolution of Chinese airport network Physica A 389 2010 3922 3931
11. A.E. Motter, and Y.C. Lai Cascade-based attacks on complex networks Physical Review E 66 2002 065102(R)
12. M. Ouyang Effects of redundant systems on controlling the disaster spreading in networks Simulation Modelling Practice and Theory 17 2009 390 397
13. J.J. Wu, Z.Y. Gao, and H.J. Sun Effects of the cascading failures on scale-free traffic networks Physica A 387 2007 505 511 (Pubitemid 46367489)
14. W. Li, and X. Cai Empirical analysis of a scale-free railway network in China Physica A 382 2007 693 703 (Pubitemid 46936101)
15. X.P. Xu Scaling and correlations in three bus-transport networks of China Physica A 374 2007 441 448
16. V. Latora, and M. Marchiori Is the Boston subway a small-world network? Physica A 314 2002 109 113
17. P. Angeloudis, and D. Fisk Large subway systems as complex networks Physica A 367 2006 553 558 (Pubitemid 43674287)
18. K. Lee Statistical analysis of the Metropolitan Seoul Subway System: Network structure and passenger flows Physica A 387 2008 6231 6234
19. A. Crotte, R.B. Noland, and D.J. Graham Is the Mexico City metro an inferior good? Transport Policy 16 2009 40 45
20. C. Chen, J. Chen, and J. Barry Diurnal pattern of transit ridership: a case study of the New York City subway system Journal of Transport Geography 17 2009 176 186
21. Özgür Yalcinkaya, and G.M. Bayhan Modelling and optimization of average travel time for a metro line by simulation and response surface methodology European Journal of Operational Research 196 2009 225 233
22. S. Raveau, J.C. Muñoz, and L.D. Grange A topological route choice model for metro Transportation Research Part A 45 2011 138 147
23. J. Barberillo, and J. Saldaña Navigation in large subway networks: An informational approach Physica A 390 2011 374 386
24. P.M. Santiago del Río A reliability analysis of double-ring topologies with dual attachment using p-cycles for optical metro networks Computer Networks 54 2010 1328 1341
25. S. Derrible, and C. Kennedy The complexity and robustness of metro networks Physica A 389 2010 3678 3691
26. A. De-Los-Santos Evaluating passenger robustness in a rail transit network Transportation Research Part C 20 2012 34 46
27. G. Laporte Planning rapid transit networks Socio-Economic Planning Sciences 45 2011 95 104
28. D. Gabay Fire safety: a short history in the Paris subway Tunnelling and Underground Space Technology 17 2002 139 143 (Pubitemid 34915574)
29. M.D. Jong Introducing public-private partnerships for metropolitan subways in China: what is the evidence? Journal of Transport Geography 18 2010 301 313
30. S. Gupta, G. Degrande, and G. Lombaert Experimental validation of a numerical model for subway induced vibrations Journal of Sound and Vibration 321 2009 786 812
31. Wikipedia, http://en.wikipedia.org/wiki/List-of-metro-systems.
32. C.V. Ferber Public transport networks: empirical analysis and modeling The European Physical Journal B 68 2009 261 275
33. V. Latora, and M. Marchiori Efficiency behavior of small world networks Physical Review Letters 87 2001 198701
34. P. Holme, and B.J. Kim Attack vulnerability of complex networks Physical Review E 65 2002 056109
35. L.C. Freeman Centrality in social networks conceptual clarification Social Networks 1 3 1979 215 239
36. S. Porta, P. Crucitti, and V. Latora The network analysis of urban streets: A dual approach Physica A 369 2006 853 866
37. A.E. Motter, and Y.C. Lai Casade-based attacks on complex networks Physical Review E 66 2002 065102(R)
38. R. Cohen Resilience of the Internet to random breakdowns Physical Review Letters 85 2000 4626 4628 (Pubitemid 32024907)
39. R. Cohen Breakdown of the Internet under intentional attack Physical Review Letters 86 2001 3682 3685 (Pubitemid 32416204)