A Structural Direct Demand Model for Inter-regional Commodity Flow Forecasting

A new framework for inter-regional commodity flow forecasting is presented to improve estimates of freight demand for inter-regional and statewide transportation models. The Structural Equations for Multi-Commodity OD Distribution (SEMCOD) model is based on simultaneous direct demand equations with structural relationships between dependent and independent variables of the model. SEMCOD is a flexible model that integrates the generation and distribution steps in conventional four-step demand models. This integration provides consistent estimates for elasticity analysis of effective factors for freight flows at the OD level and for productions and attractions at the zone level. Also, the model is sensitive to policies that increase or decrease generalized transportation cost, not only for flow distribution but also by measuring the change in marginal production and attraction of each zone. Unlike gravity-type models, this framework provides the opportunity to identify homogenous clusters of ODs and to more accurately estimate parameters for each cluster. The proposed model is estimated using the Freight Analysis Framework (FAF3) and other publicly available data sources for 15 commodity groups. Elasticity of different factors on production, attraction and flow of different commodity groups with respect to industry specific employment, population, industrial GDP, variables related to consumption and production of energy and land use variables, are studied. Considering cross relationships between supply chains of different commodity groups in the model significantly improved the fitness of the model. The fitness measures confirm satisfactory performance of the model.

[1]  Hyunwoo Lim,et al.  Intermodal Freight Transportation and Regional Accessibility in the United States , 2008 .

[2]  Feng Guo,et al.  Nationwide Freight Generation Models: A Spatial Regression Approach , 2011 .

[3]  K. Kockelman,et al.  The random-utility-based multiregional input-output model: solution existence and uniqueness , 2004 .

[4]  B. Ayeni The Testing of Hypotheses on Interaction Data Matrices , 2010 .

[5]  J. S. Long,et al.  Testing Structural Equation Models , 1993 .

[6]  W. Leontief Quantitative Input and Output Relations in the Economic Systems of the United States , 1936 .

[7]  Tae Hoon Oum ALTERNATIVE DEMAND MODELS AND THEIR ELASTICITY ESTIMATES , 1989 .

[8]  Lóránt A. Tavasszy,et al.  Incorporating Logistics in Freight Transport Demand Models: State-of-the-Art and Research Opportunities , 2012 .

[9]  Kara M. Kockelman,et al.  Tracking land use, transport, and industrial production using random-utility-based multiregional input-output models : applications for Texas trade , 2005 .

[10]  Alan Wilson,et al.  A statistical theory of spatial distribution models , 1967 .

[11]  Kara M. Kockelman,et al.  The propagation of uncertainty through travel demand models: An exploratory analysis , 2000 .

[12]  T. A. Domencich,et al.  ESTIMATION OF URBAN PASSENGER TRAVEL BEHAVIOR: AN ECONOMIC DEMAND MODEL , 1968 .

[13]  Rex B. Kline,et al.  Principles and Practice of Structural Equation Modeling , 1998 .

[14]  José Holguín-Veras,et al.  Freight Generation Models , 2009 .

[15]  Daniel C. Knudsen,et al.  Matrix Comparison, Goodness-of-Fit, and Spatial Interaction Modeling , 1986 .

[16]  Tschangho John Kim,et al.  Implementation and estimation of a combined model of interregional, multimodal commodity shipments and transportation network flows , 2005 .

[17]  Patrick T. Harker,et al.  Prediction of intercity freight flows, II: Mathematical formulations , 1986 .

[18]  T J Fratar VEHICULAR TRIP DISTRIBUTION BY SUCCESSIVE APPROXIMATIONS , 1954 .

[19]  G. G. Judge,et al.  Equilibrium among Spatially Separated Markets: A Reformulation , 1964 .

[20]  David A. Hensher Travel Behaviour Research , 2001 .

[21]  S. P. Evans A relationship between the gravity model for trip distribution and the transportation problem in linear programming , 1973 .

[22]  Arun R Kuppam,et al.  Quick Response Freight Manual II , 2007 .

[23]  Chandra R. Bhat,et al.  Fractional Split-Distribution Model for Statewide Commodity-Flow Analysis , 2002 .

[24]  Michael R. Mullen,et al.  Structural equation modelling: guidelines for determining model fit , 2008 .

[25]  James R. Blaze,et al.  Short-Haul Rail Intermodal: Can It Compete with Trucks? , 2004 .

[26]  Stephen G. Ritchie,et al.  Geographic scalability and supply chain elasticity of a structural commodity generation model using public data , 2013 .

[27]  Thomas F. Golob,et al.  Structural Equation Modeling For Travel Behavior Research , 2001 .

[28]  Frank Southworth,et al.  Freight Transportation Planning: Models and Methods , 2003 .

[29]  J. S. Long,et al.  Testing Structural Equation Models , 1993 .

[30]  Amelia C. Regan,et al.  Modelling Freight Demand and Shipper Behaviour , 2001 .

[31]  Harry W. Richardson,et al.  Adding a freight network to a national interstate input–output model: a TransNIEMO application for California , 2011 .

[32]  T. Oum,et al.  The structure of intercity travel demands in Canada: Theory tests and empirical results , 1983 .

[33]  F Southworth,et al.  FREIGHT TRANSPORTATION PLANNING: MODELS AND METHODS. IN: TRANSPORTATION SYSTEMS PLANNING. METHODS AND APPLICATIONS , 2003 .

[34]  Rodrigo A. Garrido,et al.  MODELING FREIGHT DEMAND AND SHIPPER BEHAVIOR: STATE OF THE ART, FUTURE DIRECTIONS , 2000 .

[35]  Cameron N. McIntosh,et al.  Rethinking fit assessment in structural equation modelling: A commentary and elaboration on Barrett (2007) , 2007 .

[36]  Amelia C. Regan,et al.  Title State-ofthe art of freight forecast modeling : lessons learned and the road ahead Permalink , 2010 .

[37]  J. LeSage Introduction to spatial econometrics , 2009 .

[38]  Yongwan Chun,et al.  Modeling interregional commodity flows with incorporating network autocorrelation in spatial interaction models: An application of the US interstate commodity flows , 2012, Comput. Environ. Urban Syst..

[39]  Patrick T. Harker,et al.  PREDICTION OF INTERCITY FREIGHT FLOWS I. THEORY , 1986 .

[40]  David Boyce,et al.  Is the sequential travel forecasting paradigm counterproductive , 2002 .

[41]  A. Talvitie A direct demand model for downtown work trips , 1973 .

[42]  T. Oum,et al.  CONCEPTS OF PRICE ELASTICITIES OF TRANSPORT DEMAND AND RECENT EMPIRICAL ESTIMATES: AN INTERPRETATIVE SURVEY. IN: URBAN TRANSPORT , 1992 .