Inferring origin-destination trip matrices with a decoupled GLS path flow estimator

Transportation Research Part B: Methodological

Volumn 39, Issue 6, 2005, Pages 497-518

  Nie, Yu ^c   Zhang, H M ^a   Recker, W W ^b  

^a UNIVERSITY OF CALIFORNIA   (United States)

^b UNIVERSITY OF CALIFORNIA   (United States)

^c NONE

Author keywords

Generalized least squares; Origin destination trip matrix; Path flow estimator

Indexed keywords

ALGORITHMS; ERROR ANALYSIS; LEAST SQUARES APPROXIMATIONS; PARAMETER ESTIMATION; PROBLEM SOLVING; TRAFFIC CONTROL;

COMPUTATIONAL EFFICIENCY; GENERALIZED LEAST SQUARES (GLS) FRAMEWORK; ORIGIN-DESTINATION (O-D) MATRICES; PATH FLOW ESTIMATORS (PFE);

MATRIX ALGEBRA;

LEAST SQUARES METHOD;

EID: 11244330349     PISSN: 01912615     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.trb.2004.07.002     Document Type: Article

References (20)

1. M. Bell The estimation of origin-destination matrices by constrained generalized least squares Transportation Research B 25 1991 13-22
2. M.G.H. Bell Y. Iida Transportation Network Analysis 1997 John Wiley New York
3. M.G.H. Bell C.M. Shield F. Busch K. Kruse A stochastic user equilibrium path flow estimator Transportation Research C 5 1997 197-210
4. M. Brenninger-Göthe K.O. Jörnsten J.T. Lundgren Estimation of origin-destination matrices from traffic counts using multi-objective programming formulations Transportation Research B 23 1989 257-269
5. E. Cascetta Estimation of trip matrices from traffic counts and survey data: A generalized least squares estimator Transportation Research B 18 1984 289-299
6. D. Eppstein Finding the K shortest paths SIAM Journal of Computing 28 2 1999 652-673
7. C.S. Fisk D.E. Boyce A note on trip matrix estimation from link traffic count data Transportation Research B 17 1983 245-250
8. C. Lawson R. Hanson Solving Least Squares Problems 1974 Prentice-Hall Englewood Cliffs, NJ
9. Lim, A.C., 2002. Transportation network design problems: An MPEC approach, Ph.D. Thesis, Johns Hopkins University
10. H.P. Lo N. Zhang W.H.K. Lam Estimation of an origin-destination matrix with random link choice proportions: A statistical approach Transportation Research B 30 1996 309-324
11. Z.-Q. Luo J.-S. Pang D. Ralph Mathematical Programs with Equilibrium Constraints 1996 Cambridge University Press Cambridge, UK
12. Nguyen, S., 1977. Estimating an OD matrix from network data: A network equilibrium approach. University of Montreal Publication, No. 60
13. Y. Nie D.-H. Lee An uncoupled method for the equilibrium-based linear path flow estimator for origin-destination trip matrices Transportation Research Record 1783 2002 72-79
14. H.D. Sherali R. Sivanandan A.G. Hobeika A linear programming approach for synthesizing origin-destination trip tables from link traffic volumes Transportation Research B 28 1994 213-233
15. L. Trefethen D. Bau Numerical Linear Algebra 1997 SIAM Philadelphia, PA
16. J.H. Van Zuylen L.G. Willumsen The most likely trip matrix estimated from traffic counts Transportation Research B 14 1980 281-293
17. J.G. Wardrop Some theoretical aspects of road traffic research Proceedings of the Institute of Civil Engineers, Part II 1 1952 325-378
18. L.G. Willumsen Simplified transport models based traffic counts Transportation 10 1981 257-278
19. H. Yang T. Sasaki Y. Iida Y. Asakura Estimation of origin-destination matrices from link traffic counts on congested networks Transportation Research B 26 1992 417-434
20. H. Yang Heuristic algorithms for the bi-level origin-destination matrix estimation problem Transportation Research B 29 1995 231-242