INTERMODAL TRANSPORTATION NETWORK ANALYSIS – A GIS Application
Maria P. Boilé
Visiting Assistant
Professor, Dept. of Industrial Engineering and
National Center for
Transportation and Industrial Productivity
New Jersey Institute of
Technology, Newark, NJ 07012.
ABSTRACT
A framework is presented which may be used to
analyze and evaluate intermodal networks. An intermodal network can be defined
as an integrated transportation system consisting of two or more modes. Modes
on intermodal networks are connected through facilities which allow travelers
and/or freight to transfer from one mode to another during a trip from an
origin to a destination. The model may be used in the transportation planning
field to make predictions regarding future network activity in terms of traffic
volumes and travel costs, to evaluate alternative policies for mitigating
congestion and reducing energy consumption and air pollution, and to aid the
decision making process in terms of future transportation plans. To expedite
and facilitate the effort of detailed intermodal network representation and
analysis, the network model is interfaced with a Geographic Information System
(GIS). This interface allows the user to take advantage of available sources of
information on the physical components of the network, store the results of the
proposed models in a GIS environment and display them in a spatial data format,
and display several layers of information and create thematic maps to support
planning and policy initiatives. The importance of the proposed interface as a
delivery tool lies in the power of visual images to communicate technical
information to non-technical people and simplify concepts. It may be employed
to educate diverse audiences on issues such as how out travel habits affect the
effectiveness of transportation systems, and the role of policy and
decision-making in transportation.
Index terms—intermodal networks, transportation
planning, Geographic Information System.
The scope of the transportation planning process
has changed from evaluating new regional transportation facilities to
developing strategies that promote more efficient use of the existing
transportation infrastructure while enhancing air quality. Most of the widely
used applications were developed to analyze capacity expansions. These
applications are not suitable for meeting the new requirements or performing
tasks such as evaluating congestion pricing, transportation control measures,
alternative development patterns or motor vehicle emissions (Shunk, 1992). The
ability of existing theoretical developments to model intermodal systems and
interactions between users and providers of transportation services is still
very limited. Furthermore, the process of creating the input data files to be
used along with these models is very time consuming and the outcome of the
process is network specific. This paper presents a framework for analyzing and
evaluating intermodal transportation networks using network equilibrium
modeling in a Geographic Information System (GIS) environment.
Integration of
intermodal network models with GIS provides a generic, user friendly functional
environment to develop and analyze networks and evaluate the effects of
policies and measures aimed to improve the service provided by one mode to the
performance of other, competing modes. The importance of this research is
reflected in some of the transportation-related provisions of the Clean Air Act
Amendments (CAAA) of 1990, the Intermodal Surface Transportation Efficiency Act
(ISTEA) of 1991 and its successor the Transportation Equity Act for the 21st
Century (TEA-21), which create a need for new and improved analytical tools.
These tools will enable transportation planners to deal with intermodal issues
and evaluate alternative policies to better utilize transportation systems. As
an example, for passenger transportation systems, which are the focus of this
paper, planners will be able to easily investigate programs aimed at reducing
our reliance on single-occupant vehicles and making alternatives such as
transit, high-occupancy vehicle lanes, bicycle and pedestrian facilities a more
important part of the transportation program.
The next section provides some background
information on intermodal networks, network equilibrium modeling and GIS.
Section number three presents the modeling framework and discusses some of the
issues in modeling intermodal networks in a GIS environment. Section number
four presents an application of the proposed framework in modeling a
transportation system. The last section provides a summary and concluding
remarks.
An intermodal
network can be defined as an integrated transportation system consisting of two
or more modes. In contrast to multimodal networks, modes on intermodal networks
are connected through facilities which allow travelers and freight to transfer
from one mode to another during a trip from an origin to a destination.
Intermodal networks aim to provide efficient, seamless transport of people and
goods from one place to another.
Transportation
network equilibrium refers to the problem of users of a network seeking to
determine their minimum cost paths between their origins and destinations
(O-Ds). Network equilibrium models are used in the transportation planning
field to make predictions regarding future network activity in terms of traffic
volumes and travel costs, to evaluate alternative policies and to aid the
decision making process in terms of future transportation plans.
A GIS can be
defined as a computer system that can combine and analyze information from a
database that has a spatial component. GIS technology relies on the integration
of three aspects of computer technology: database management, spatial analysis
tools, and graphics capabilities.
Numerous mathematical formulations and efficient algorithms have been developed to model network equilibria for passenger transportation networks. Evans, 1976; Florian and Nguyen, 1978; Smith, 1979; Boyce, 1980; Aashtiani and Magnanti, 1981; LeBlanc and Farhangian, 1981; Fisk and Nguyen, 1981; LeBlanc and Abdulaal, 1982; Dafermos, 1982; Boyce et al. 1982; Florian and Spiess, 1983; Boyce, 1984; Fisk, 1986; Boyce and Zhang, 1996 are some of the major contributions in this area. The models presented in these papers consider either one- or two-mode networks. When two or more modes are considered, traffic is assigned over modal networks. None of the models considers connections between modes and as a result they do not apply to intermodal networks.
The first network equilibrium models which explicitly consider and analyze intermodal networks are presented in Fernandez et al. (1994), and Boile et al. (1995). Fernandez et al. (1994) presents model formulations which consider two alternative modes available at each origin of the network. The alternatives are either auto and metro or auto and combined (auto-to-metro) modes. Combined modes are considered only at those origins where metro is not available. Boile et al. (1995) and Boile and Spasovic (1999) consider intermodal trips as an option at every origin of the network. This captures a common fact in most US urban areas, that even when a traveler has an option to walk to a nearby train station, he/she may prefer to drive to or be dropped off at another station along the route.
While these models have the ability to analyze intermodal networks and meet some of the legislative requirements, they are very data intensive as they require detailed data files on network characteristics to be created by the transportation planner. Generating these files is a very time consuming process. Furthermore, the outcome of this process is network specific, meaning that if the transportation planner wishes to analyze a different network, the same process has to be repeated. GIS technology provides a good solution to these problems, since it can take advantage of various sources of information on the physical components of a network which are available (TIGER/Line, 1995; US Streets, 1995; National Transportation Atlas Databases, 1997) for GIS applications. Use of GIS substantially reduces the efforts of data collection and modeling of network facility characteristics.
GIS applications with
transportation planning capabilities such as TransCAD (Caliper, 1996) and
UFOSNET (RST International Inc., 1998) are available today, however, these
applications are limited in their ability to analyze intermodal networks since
they typically assign traffic to distinct highway and transit networks without
considering transfers between modes.
The framework presented in Figure 1 provides an efficient approach for modeling intermodal networks within a GIS environment. The method starts by generating within TransCAD, the GIS environment, the network specific data files necessary for the analysis. These files include information on network, service and demand characteristics, capacity of network facilities and cost components associated with the transportation services such as tolls, parking fees, transit fares. This information is then entered as input in a network equilibrium model such as the ones presented in Boile et al. (1995) and Boile and Spasovic (1999). The mathematical model statements developed within GAMS (Brook, Kendrick and Meeraus, 1992), a program used to formulate and solve complex mathematical programs, are generic. The network specific files are processed and classified in GAMS readable files and entered into the mathematical model through a Visual Basic (Microsoft Corporation, 1987-1998) program. Results of the network analysis provide information on traffic volumes and flow patterns on the network, as well as associated travel times and travel costs. These results are then exported back into TransCAD and used within cost functions to evaluate the impacts of traffic on the performance of the transportation systems. The input files can then be changed to reflect various operating and pricing policies, such as more frequent transit service, easier access to transit terminals, changes in tolls and parking fees, etc. Re-running the model with the modified input files will result in an evaluation of the alternative policies. The results, displayed in a spatial data format within GIS can be easily understood and interpreted. Several layers of information may be stored and thematic maps may be created to support planning and policy initiatives.
Figure 1.
Modeling Framework
One of the challenges to the development of a GIS based intermodal network model was the combination of transit and road network layers into a single layer, as well as the introduction of intermodal transfer points, or stations. The procedure that was developed and used to generate connections between the various modes is shown in Figure 2.

Figure 2.
Intermodal Network Connectors
The solid line represents a road network, and the rail line represents the transit network. The solid circle represents a trip origin or destination (a census zone centroid). The open circle represents an intermodal transfer point, or a train station. In Figure 2, "CD" represents a centroid link, connecting a point of origin or destination to the highway layer; "T" represents a transfer link, connecting the highway layer with transit stations; "FR" is a fare link, providing access to the station platform (by traversing this link, the traveler "pays" a fare for using the transit mode); and "W" is a walking link from an origin or destination to a transit station. This connection between the various layers gives a traveler the option to get off the highway, park at a train station and continue the trip using rail.
The framework presented in the previous section was used to model and analyze the Austin - San Antonio corridor in Texas. An overview of this network is shown in Figure 3. The user of the interface can visually select the network to be analyzed without having to manually enter information on the facilities of the network. The visual image and the database associated with it gives a better understanding of the network characteristics and minimizes the potential for error in generating the network data files.

Figure 3. Austin-San Antonio
Corridor (overview)
The corridor was analyzed and the existing traffic conditions were modeled using the interface. Results of the analysis of the existing conditions (base case) are shown in Figure 4a. The links on the network are marked by the estimated traffic volumes moving between the two cities. These volumes represent the number of trips from Austin to San Antonio and from San Antonio to Austin. The main corridor is Interstate-35, which is heavily congested with through traffic (traffic that has its origin, destination, or both, outside of this network.

Figure 4. Base Case Model
Results (graphical)
Without the GIS interface, the model results in terms of traffic volumes would be reported in the format shown in Table 1. The table show part of one of the model's output files. The first column lists the unique link ID number (according to the National Transportation Atlas Database; NTAD, 1997) while the second column reports the traffic volumes estimated by the network equilibrium model. The visual format of Figure 4 is very easy to understand and when several policies are analyzed, it makes it easier to compare the results.
Table 1. Base Case Model
Results (table format)
|
Link
ID Volume 543385 104.65 213396 0.00 213395 350.96 213394 76.99 213393 148.73 213392 18.21 213391 350.96 213390 350.96 … … |
There are recent efforts in
Texas to introduce passenger rail service along this corridor. The rail line is
shown in Figure 4. This scenario, along with other alternatives may be analyzed
and their results may be displayed graphically.
A framework for integrating intermodal network equilibrium models with GIS was presented. The integration provides a more efficient method for analyzing networks, by automating the inputs required for the models in a common environment and graphically displaying the model results. This integration may improve the ability of researchers and practitioners to quickly and accurately answer policy questions, evaluate competition between various modes and effectively communicate policy results to interested parties.
This research was partially supported by the National Center for Transportation and Industrial Productivity, a member center of the University Transportation Centers Program and Lafayette College. This support is gratefully acknowledged, but implies no endorsement of the conclusions by these organizations.
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