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Karen Tsang Bureau of Transport Statistics Department of Transport
Comparison of EMME Transit Assignment Methods Optimal Strategies vs Strategies with Variants (path assignment) Karen Tsang Bureau of Transport Statistics Department of Transport May 2011
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Overview A series of transit assignment experiments
◦ Compare standard and new methods ◦ To understand how flows are distributed ◦ Using simplified network (2 transit services) ◦ Variables : in-veh time, wait time, headway choice between centroid connectors Sydney Strategic Travel Model (STM) Network ◦ Rail Assignment Example
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Standard vs New Current New Release Module 5.31 5.32 5.11 Option
Assignment Preparation 5.11 Option One option: 1 = Optimal Strategies * no path file Two options: * path file saved * assignment results same as current if additional gc and variants inputs not specified 2 = Strategies with Variants * distribute flows based on frequency and transit time (optional) * multiple paths at centroid connectors (optional)
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Standard vs New Current New Release STANDARD NEW Module 5.31 5.32 5.11
Assignment Preparation 5.11 Option One option: 1 = Optimal Strategies * no path file Two options: * path file saved * assignment results same as current if additional gc and variants inputs not specified 2 = Strategies with Variants * distribute flows based on frequency and transit time (optional) * multiple paths at centroid connectors (optional) STANDARD NEW
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Percentage of passengers using New service?
Experiment 1: Demand from origin to destination = 100 passengers No auxiliary (walk) link choice New service variables Headway: 5, 10, 15 and 20 minutes Travel time: 1 to 40 minutes in 1 min interval Percentage of passengers using New service?
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Experiment 1: Assignment attributes and weighting factors:
In-vehicle time factor = 1.0 Auxiliary (walk) travel time factor = 2.0 Wait time factor = 2.0 Wait time = Headway/ 2 Boarding time = 5 min Boarding time factor =1.0
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Experiment 1: STANDARD Distribution of flows based on frequency NEW
based on frequency and transit time
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Experiment 2: Reduced wait time weight
Wait time weight = 2.0 (Experiment 1) Wait time weight = 1.0 (Experiment 2)
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Experiment 2: Reduced wait time weight
STANDARD Wait time weight = 1.0 STANDARD Wait time weight = 2.0 Results from Experiment 1
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Experiment 2: Reduced wait time weight
STANDARD Wait time weight = 1.0 Flow distribution based on frequency NEW Wait time weight = 1.0 Flow distribution based on frequency and transit time
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Experiment 3: Choice between connectors
Demand from origin to destination = 100 passengers Choice between 2 centroid connectors New service variables Headway: 5, 10, 15 and 20 minutes Travel time: 1 to 40 minutes in 1 min interval Percentage of passengers using New service?
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Experiment 3: Choice between connectors
STANDARD One service route is chosen All or nothing NEW Two centroid connector choices Option 2 (logit) Scale parameter = 0.2 (default) where exp(-scale * transit time to destination)
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Experiment 3: Choice between connectors
STANDARD One service route is chosen All or nothing NEW Two centroid connector choices Option 2 (logit) Scale parameter = 0.5 where exp(-scale * transit time to destination)
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Experiment 3: Choice between connectors
STANDARD One service route is chosen All or nothing NEW Two centroid connector choices Option 2 (logit) Scale parameter = 0.8 where exp(-scale * transit time to destination)
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Experiment 3: Choice between connectors
STANDARD One service route is chosen All or nothing NEW Two centroid connector choices Option 2 (logit) Scale parameter = 1.0 where exp(-scale * transit time to destination)
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Key Differences Distribution of flows to attractive lines
Standard: based on frequency New: based on frequency and transit time (optional) Distribution of flows between connectors at centroids Standard: one path with best generalised time (AON) New: multiple paths at centroid connectors (optional)
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Experiment Results Flow Distribution on attractive lines
Standard = Step function New = Step with transition logit curve Flow Distribution between multiple centroid connectors Standard = AON New = AON or multiple preferred paths
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Sydney Strategic Travel Model (STM)
Rail Network Rail Stations: Over 340 Rail Transit Lines: 80 (approx) Rail Link Length: Approx 2400 km
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Sydney Strategic Travel Model (STM)
Rail Line Example
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Sydney Strategic Travel Model (STM)
Rail Lines (Entire Network)
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STM Network - Rail Assignments
Fixed Demand: 3.5-hr rail AM demand Network: Rail Network with walk and bus access/egress Assignment Methods: Travel zone to Travel zone assignments Standard Assignment – Optimal Strategies Strategies with Variants – Path Saved – Distribution of flows based on frequency and transit time – Scale Parameter = 0.5
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Rail Assigned Volumes Method 1: Optimal strategies (standard)
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Rail Assigned Volumes Method 2: Strategies with variants (new)
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Rail Assigned Volume Differences
Green = Less volumes in new method Red = More volumes in new method -6 % +4 % +1 % +4 %
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Conclusions: Rail Assignment
Rail assignment differences up to +/– 6% Minimise back-tracking Retain fast assignment run time Standard = 1 minute, New = 2 minutes Increase attractiveness of express services
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