Reducing bunching with bus-to-bus cooperation

被引:244
作者
Daganzo, Carlos F. [1 ]
Pilachowski, Josh [1 ]
机构
[1] Univ Calif Berkeley, Inst Transportat Studies, Dept Civil & Environm Engn, Berkeley, CA 94720 USA
关键词
Bus bunching; Transit operations; Adaptive control; HOLDING PROBLEM; TIME;
D O I
10.1016/j.trb.2010.06.005
中图分类号
F [经济];
学科分类号
02 ;
摘要
Schedule-based or headway-based control schemes to reduce bus bunching are not resilient because they cannot prevent buses from losing ground to the buses they follow when disruptions increase the gaps separating them beyond a critical value. (Following buses are then overwhelmed with passengers and cannot process their work quick enough to catch up.) This critical gap problem can be avoided, however, if buses at the leading end of such gaps are given information to cooperate with the ones behind by slowing down. This paper builds on this idea. It proposes an adaptive control scheme that adjusts a bus cruising speed in real-time based on both, its front and rear spacings much as if successive bus pairs were connected by springs. The scheme is shown to yield regular headways with faster bus travel than existing control methods. Its simple and decentralized logic automatically compensates for traffic disruptions and inaccurate bus driver actions. Its hardware and data requirements are minimal. (C) 2010 Elsevier Ltd. All rights reserved.
引用
收藏
页码:267 / 277
页数:11
相关论文
共 12 条
[1]  
Barnett A., 1974, Transportation Science, V8, P102, DOI 10.1287/trsc.8.2.102
[2]   A headway-based approach to eliminate bus bunching: Systematic analysis and comparisons [J].
Daganzo, Carlos F. .
TRANSPORTATION RESEARCH PART B-METHODOLOGICAL, 2009, 43 (10) :913-921
[3]  
Daganzo CF, 1997, FUNDAMENTALS TRANSPO, P304
[4]   The holding problem with real-time information available [J].
Eberlein, XJ ;
Wilson, NHM ;
Bernstein, D .
TRANSPORTATION SCIENCE, 2001, 35 (01) :1-18
[5]   An analytic stochastic model for the transit vehicle holding problem [J].
Hickman, MD .
TRANSPORTATION SCIENCE, 2001, 35 (03) :215-237
[6]   OPTIMAL DISPATCHING OF AN INFINITE-CAPACITY SHUTTLE - CONTROL AT A SINGLE TERMINAL [J].
IGNALL, E ;
KOLESAR, P .
OPERATIONS RESEARCH, 1974, 22 (05) :1008-1024
[7]  
Newell G., 1977, Statistical Mechanics and Statistical Methods in Theory and Application, P645
[9]  
Newell G F., 1964, Proceedings of the 2nd Australian Road Research Board. vol, V2, P388
[10]  
Osuna E. E., 1972, Transportation Science, V6, P52, DOI 10.1287/trsc.6.1.52