Urban Transport Modeling (based on these two sources)

A Transportation Modeling Primer May, 1995 Edward A. BeimbornCenter for Urban Transportation StudiesUniversity of Wisconsin-Milwaukee http://www.uwm.edu/Dept/CUTS/primer.htm Modelling Transport: Theory and Practice Frank McCabe, Dublin Transportation Office http://www.icetact.tcd.ie/icetact/news/transport/mccabe.html Urban Transport Modeling(based on these two sources)

What’s in the Black Box? Beimborn, Edward A. 1995. A Transportation Modeling Primer.Center for UrbanTransportation Studies, University of Wisconsin-Milwaukee: http://www.uwm.edu/Dept/CUTS/primer.htm (last accessed 11/14/04).

Travel Demand Modeling • First developed in the late 1950s • Helps make decision on future development of (urban) transport systems • Forecasts travel patterns 15-25 years ahead • Model is predictive, but used prescriptively • A clear understanding of the modeling process and assumptions is essential to understanding transportation plans.

Beimborn, Edward A. 1995. A Transportation Modeling Primer.Center for UrbanTransportation Studies, University of Wisconsin-Milwaukee: http://www.uwm.edu/Dept/CUTS/primer.htm (last accessed 11/14/04).

Limitations of Urban Transport Modeling • Only considers factors and alternatives explicitly included in the equations. • If models are not sensitive to certain factors, they will not show any effect of them. • This could lead to a conclusion that the factors are ineffective. • E.g., bicycle or pedestrian • It is therefore critical to consider the assumptions before decisions are made.

How do models fit in the transport planning process? • Define problem • Define goals and criteria • Collect data • Forecasting (modeling) • Develop alternatives • Evaluate • Finalize an implementation plan

How is Travel Modeled? 1. What will our community look like in the future? • How many people? (population forecasts) • What will they do? (economic forecasts) • Where will they do it? (land use pattern) 2. What are the travel patterns in the future? • How many trips? (trip generation) • Where will the trips go? (trip distribution) • What modes will they use? (mode split) • What routes will they take? (traffic assignment) • What will be the effects of this travel? (impact analysis) Beimborn, Edward A. 1995. A Transportation Modeling Primer.Center for UrbanTransportation Studies, University of Wisconsin-Milwaukee: http://www.uwm.edu/Dept/CUTS/primer.htm (last accessed 11/14/04).

Population Forecasts • Birth rates • Death rates • Migration rates • Ages • Often use forecasts from other agencies

Economic Forecasts • Employment levels • Forecasted in conjunction with population • Basic employment • Economic multipliers used to estimate nonbasic employment • Often use forecasts from other agencies

Land Use Forecasts Allocate population and economic growth • Establish land use goals and land use rates • Allocate to specific locations—models can be used to predict nonbasic and residential from basic

Land Use Forecasting:Limitations • No feedback with transportation plans • Current development is fixed – considers only vacant land • Mixed-use benefits not considered

Existing Land Use of Metro Manila (1996)

Study Area The area within which trip patterns will be significantly affected by the implementation of transport proposals.

Aggregate Modeling McCabe, Frank. Modelling Transport: Theory and Practice. Dublin Transportation Office: http://www.icetact.tcd.ie/icetact/news/transport/mccabe.html (last accessed 11/14/04).

Zoning System of Greater Metro Manila

McCabe, Frank. Modelling Transport: Theory and Practice. Dublin Transportation Office: http://www.icetact.tcd.ie/icetact/news/transport/mccabe.html (last accessed 11/14/04).

CPU Using EMME for the UTP of Iloilo City: An Example from/to Airport Link Node SM City from/to South from/to Guimaras

Trip Generation Example: Iloilo City

Trip Generation • Done separately for each trip purpose • Two main methods: • Multiple regression • Cross-classification (a.k.a. category analysis)

Trip Generation byMultiple Regression, e.g.: Home-to-work trips (R = 0.99) Oi = -43.6 + 0.097 Population + .773 Employed Residents - 351 Number of Households + .504 Num Cars Trips to shopping (R = 0.95) Oi = -17.9 + 1.19 Area Res. Land + .266 Number of Cars Light Commercial Vehicle Trips: Oi = 75.9 + .367Number HHs + .267 Total Empl -.339 Office Empl - .0188 Industrial Empl

Trip Generation byCross-Classification

Advantages Disadvantages Multiple Regression 1. Familiar methodology 2. Statistical significance 3. Estimates effect holding other variables constant 1. Assumes linearity 2. Aggregate data (ecological fallacy) 3. Coefficients not stable over time, or after improvements 4. Multicollinearity Category Analysis 1. Individual data good for predicting individual behavior. 2. Interaction effects 3. Doesn’t assume linearity 1. Needs individual data 2. Hard to resurvey individuals for more variables 3. Best with naturally discrete variables.

Common Limitation of Trip Generation Models • Independent decisions • Limited trip purposes • Limited independent variables • Trip-chaining is ignored • Lacks feedback with trip distribution, modal split, traffic assignment McCabe, Frank. Modelling Transport: Theory and Practice. Dublin Transportation Office: http://www.icetact.tcd.ie/icetact/news/transport/mccabe.html (last accessed 11/14/04).

O-D Matrix (12 zones, Iloilo City)

Trips Attracted (from other zones ) to (Zone 12 – CPU and adjacent areas)

Common Limitations of Trip Distribution Models • Constant trip lengths (in minutes) into the future • Use of car travel times in gravity model denominator • Ignores socio-cultural-economic factors for O-D pairs • Lacking feedback with trip generation, modal split, network congestion

Common Limitations of Modal Split Models • Mode choice affected only by time and cost characteristics • Omitted factors (amenities, crime, safety, security) have no effect • No consideration of ease of walking and comfort of waiting for transit

Modal Split Ignores Pedestrian Friendliness Beimborn, Edward A. 1995. A Transportation Modeling Primer.Center for UrbanTransportation Studies, University of Wisconsin-Milwaukee: http://www.uwm.edu/Dept/CUTS/primer.htm (last accessed 11/14/04).

Traffic Assignmentalso known as • Network assignment • Route assignment • Network loading • Trip assignment

Wardrop Equilibrium • "Under equilibrium conditions, traffic arranges itself in congested networks in such a way that no individual trip maker can reduce his path costs by switching routes". • All used routes between any Origin / Destination pair have equal and minimum costs, while all unused routes have greater or equal costs."

Algorithms A mechanistic iterative procedure with a: • Starting rule • Iteration rule • Stopping rule

Wardrop Equilibrium Algorithm • Starting rule: set all arc flows to 0, compute all arc costs from cost-flow curve. • Iteration (for each O-D pair): • Use shortest path algorithm to find the cheapest route for each O-D pair • Shift a fraction of the flow from the old route(s) to the new cheapest route. • Recalculate the new arc flows and arc costs. • Check for convergence: high-cost route – low cost route < e (i.e., tolerance)

Urban Transport Modeling (based on these two sources)

Urban Transport Modeling (based on these two sources)

Presentation Transcript

Urban Transport Modeling (based on these two sources)

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