Kavramsal Anlama Testi Sekizinci Soru

Na tentativa de trazer melhorias ao método proposto, seria interessante que trabalhos futuros estudassem alguns pontos:

Ö Um problema apresentado pelo modelo sintético é em relação as indeterminações. Assim, recomenda-se que seja estudada uma forma de reduzir a quantidade de indeterminações dos sistemas de equações.

Ö Sugere-se que sejam analisadas as diferentes formas de reduzir a quantidade de incrementos a ser utilizado, sem com isso aumentar o valor do erro máximo. Com isto haverá uma redução significativa no tempo de processamento.

Ö Considerando-se que quanto melhor representada pelo modelo estiver a relação entre tempo de percurso em um arco e a relação V/C mais precisa será a matriz O-D resultante, sugere-se que a relação tempo x V/C seja bem estudada.

Ö Por fim, poderia ser verificado se viajantes se comportam conforme preconiza o paradigma da maximização da entropia.

REFERÊNCIAS

BELL, M. G. H. (1983) The estimation of an origin-destination matrix from traffic counts.

Transportation Science, n. 1, p. 198-217.

BELL M. G. H. (1991) The estimation of origin-destination matrices by constrained generalized least squares. Transportation Research Part B, n. 25, p. 13-22.

BRILLOUIN, L. (1956) Science and Information Theory. Academic Press, New York.

BUREAU OF PUBLIC ROADS - BPR (1964) Traffic Assignment Manual, Washington, DC, USA

CALIPER (1996) Travel Demand Modeling with TransCAD 3.0. Caliper Corporation, Newton, USA

CAREY, M.; REVELLI, R. (1986) Constrained estimation of direct demand functions and trip matrices. Transportation Science, n. 3, p. 143-152.

CASCETTA, E. (1984) Estimation of Trip Matrices from Traffic Counts and Survey Data: a Generalized Least Squares Estimator. Transportation Research Part B, v. 16, n. 4-5, p. 289- 299.

DEMARCHI, S. H.; BERTONCINI, B. V. (2003a) Análise de Métodos para Determinação de Demandas Veiculares. In: IV ENCONTRO TECNOLÓGICO DE ENGENHARIA E ARQUITETURA DE MARINGÁ (ENTECA), 2. 2003, Maringá. Maringá, PR. Maringá, PR.

DEMARCHI, S. H.; BERTONCINI, B. V.; LIMA, E. P. (2004) Estimativa de uma Matriz O- D Sintética para a Região Central de Maringá utilizando o QUEENSOD. In: XVIII

CONGRESSO DE PESQUISA E ENSINO EM TRANSPORTES, Florianópolis, SC. Anais do XVIII ANPET. Rio de Janeiro, RJ: Lagoa, 2004. v. 2, p. 844-855.

DONALD, A. M. (1976) Statistical Mechanics. Harper Collins, New York.

FISK, C. S. (1984) Game theory and transportation systems modeling. Transportation

Research Part B, n. l8, p. 301-313.

FISK, C. S. (1988) On combining maximum entropy trip matrix estimation with user optimal assignmenr. Transportation Research Part B, n.22 p. 66-79.

GUR, Y. et al. (1978). Determining an origin-destination trip table based on observed volumes. ORSA-TIMS Annual Meeting, New York, May 1978.

HELLINGA, B.R. (1994) Estimating Dynamic Origin - Destination Demands from Link and

Probe Counts. Ph.D. Dissertation, Department of Civil Engineering, Queen's University,

Kingston, Ontario, Canada.

HOGBERG, P. (1976). Estimation of parameters in models for traffic prediction: a non-linear approach. Transportation Research Part B, n 10, pp. 263-265.

HOLM, J. et al. (1976). Calibrating traffic models on traffic census results only. Traffic

Engineering and Control, n 17, pp. 137-140.

IIDA, Y.; TAKAYAMA, J.; KANEKO, N. (1987) Traffic Demand Estimation Model by Observed Link Flows Considering Trend of Secular Change. Proceedings of JSCE, n. 383/IV- 10, p. 83-91.

INOUE, H. (1977) Test of accuracy of OD survey and its correction by screen line survey.

INOUE, H. (1983) Statistical Estimation of Traffic Demand Using Traffic Census Results.

Proceedings of JSCE, n.332, p. 85-94

KANAFANI, A. (1983) Transportation Demand Analysis. McGraw-Hill Book Company, New York.

LOW, D. (1972). A new approach to transportation systems modelling. Traffic Quart., n 26, pp. 391-404.

MAHER, M. J. (1983) Inferences on Trip Matrices from Observations on Link Volumes: A Bayesian Statistical Approach. Transportation Research Part B, n. 17, p. 435-447.

MCNEIL, S.; HENDERICKSON, C. (1985) A Regression Formulation of the Matrix Estimation Problem, Transportation Science, 19, p.278-292

NANDA, D. (1997) A Method to Enhance the Performance of Synthetic Origin-Destination

(O-D) Trip Table Estimation Models. Dissertation (Master of Science), Department of Civil

and Enviromental Engineering, Virginia Polytechnic Institute and State University, Blacksburg, VA. 99 p.

NGUYEN S. (1977) Estimating an OD matrix from network data: A network equilibrium approach. Publication 87. Centre de Recherche sur les Transports, Université de Montreal.

NIELSEN, O. A.(1993) A New Method for Estimating Trip Matrices from Traffic Counts. Institute of Roads, Traffic, and Town Planning. The Technical University of Denmark, Paper 1993-3.

NIELSEN, O. A.(1998) Two New Methods for Estimating Trip Matrices from Traffic Counts. Travel Behaviour Research: Updating the State of Play. Ed. Elsevier.

ORTÚZAR, J. D.; WILLUMSEN, L. G. (1994) Modelling Transport. John Wiley & Sons, Chichester.

PARAMAHAMSAN, H. (1999) Fundamental Properties of Synthetic O-D Generation

Formulations and Solutions. Dissertation (Master of Science), Department of Civil and

Enviromental Engineering, Virginia Polytechnic Institute and State University, Blacksburg, VA. 133 p.

RAKHA, H. (2001) INTEGRATION Release 2.30 for Windows: User’s Guide-Volumes 1 e 2, Michel Van Aerde & Associates, Ltd, Blacksburg, VA, USA.

RAKHA, H.; VAN AERDE, M.; BLOOMBERG, L.; HUANG, X. (1998) Construction and Calibration of a Large-Scale Microsimulation Model of the Salt Lake Area. Transportation

Research Record 1644, p. 93-102.

ROBILLARD, P. (1975) Estimating the O-D Matrix from Observed Link Volumes

Transportation Research Part B, n. 9, p. 123-128.

SPIESS, H. (1987) A Maximum Likelihood Model for Estimating Origin-Destination Matrices. Transportation Research Part B, n. 2l, pp 395-412.

SYMONS, J. et al. (1976). A model of inter-city motor travel estimated by link volumes.

ARRB Proc.8, pp. 53-65.

VAN AERDE, M. (1998) QUEENSOD – Release 2.10 – User´s Guide: Estimating Origin

Destination Traffic Demands from Link Flow Counts. Michel Van Aerde & Associates, Ltd, Blacksburg, VA, USA.

VAN AERDE, M.; RAKHA, H.; PARAMAHAMSAN, H. (2003) Estimation of O-D Matrices: the Relationship between Practical and Theoretical Considerations. Transportation

VAN ZUYLEN, H. (1978). The information minimizing method: validity and applicability to transport planning. In. New Developments in Modeling Travel Demand and Urban Systems. Edited by G. R. M. Jansen et al.). Saxon, Farnborough.

VAN ZUYLEN, H. J. (1981) Some improvements in the estimation of an OD matrix from traffic counts. Proc. 8th International Symposiums on Transportation and Traffic Theory, Toronto.

VAN ZUYLEN, H. J.; BRANSTON, D. M. (1982) Consistent Link Flow Estimation From Counts. Transportation Research, n 148, pp 28 I-293.

VAN ZUYLEN, H. J.; WILLUMSEN, L. G. (1980) The Most Likely Trip Matrix Estimated from Traffic Counts. Transportation Research Part B, n. 14, p. 281-293.

WARDROP, J. G. (1952) Some Theoretical Aspects of road Traffic Research. Proc. Inst, Civil Engineers, Part 2, pgs 325-378

WILLUMSEN, L. (1978a) Estimation of an O-D matrix from traffic counts: a review. Institute for Transport Studies. Working paper 99, Leeds University.

WILLUMSEN, L. (1978b) O-D matrices from network data: a comparasion of alternative methods for their estimation. Proc. of PTRC Summer Annual Meeting 1978 Seminar in Transport Models, PTRC Education Research Services Ltd., London.

WILLUMSEN, L. (1979) Estimating the most likely O-D matrix from traffic counts. 11th Annual Conference of Universities Transport Studies Group, University of Southampton, January 1979.

WILLUMSEN, L. G. (1978) Estimation of an O-D matrix from traffic counts: a review. Working Paper 99, Institute for Transport Studies, University of Leeds.

WILLUMSEN, L. G. (1984) Estimating Time-Dependent Trip Matrices from Traffic Counts.

Proceedings of the 9th International Symposium on Transportation and Traffic Theory, The

Netherlands, Delft University, July, pp. 397-41 I.

WILSON, A. G.(1970) Entropy in Urban and Regional Modelling. Pion, London.

YANG, H.; SASAKI, T. (1991) An Analysis on the Equilibrium-Based Estimation of Origin- Destination Matrices from Traffic Counts. Infrastructure Planning Review 9, n 9. pp 29-36.

YANG, H.; SASAKI, T.; IIDA, Y.; ASAKURA, Y. (1992). Estimation of Origin-Destination Matrices from Link Traffic Counts on Congested Networks. Transportation Research Part B, n 26, pp 417-434.

YANG, H.; IIDA, Y.; SASAKI, T. (1994). The Equilibrium-Based Origin-Destination Matrix Estimation Problem. Transportation Research Part B, n 28, pp. 23-33.

YANG, H. (1995) Heuristic algorithms for the bilevel origin-destination matrix estimation problem. Transportation Research Part B, n 29, p 231-242.