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Lecture #6 Chapter 16: Principles of Intersection Signalization
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Objectives Understand allocation of time and its effects at signalized intersections Understand effect of design parameters on operations Understand concept of delay and how it relates to the traffic stream
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Modeling Intersection Departures For an hour of green, how many departures can there be? s=saturation flow rate, vphgpl h=saturation headway, sec 3600=seconds per hour
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Modeling Intersection Departures For an hour of green, how many departures can there be? (revisited)
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Modeling Intersection Departures So, how much time does it take to clear a queue? T = Time to clear a queue, sec l 1 = Start-up lost time, sec h = Saturation headway, sec N = Number of vehicles in the queue, veh
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Modeling Intersection Departures How much time do we have to clear a queue? g i = effective green time for movement i, sec Y i = Sum of yellow plus all-red time for movement i, sec t 1 = start-up lost time, sec t L = total lost time per phase, sec, t L =t 1 + t 2 t 2 = clearance lost time, sec
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Modeling Intersection Departures For one hour of operation, how many vehicles can be served? c i = capacity of lanes serving movement i, vph or vphpl s i = saturation flow rate for movement i, vphg or vphgpl g i = effective green time for movement i, sec C= signal cycle length, sec
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An Example Intersection Task 1: Allocate the green time to the critical movements Task 2: Find the optimum cycle length
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An Example Intersection What do you need to know? – Demand volumes = {see figure} – Saturation flow rates = 3600/2 = 1800 vphgpl – Lost time (t L ) Start-up (t 1 )= 2 sec/phase Clearance (t 2 )= 1.5 sec/phase – Number of phases (N) = 2 phases/cycle – Lane configuration = number of lanes – Time available = 3600 sec/hr
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An Example Intersection How much time do we have for service? T G = time available for effective green allocation within the hour N=number of phases in a cycle C=cycle length, sec t L =total lost time per phase, sec, t L =t 1 + t 2
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An Example Intersection How many vehicles can we serve? T G =time available for effective green allocation within the hour h=Saturation headway, sec V c =maximum sum of critical lane volumes, vph
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An Example Intersection What is the shortest cycle that can serve the demand volumes? – Solve for C: – Substitute V EB +V NB = V c – Do you see any problems with this cycle length?
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An Example Intersection How can we adjust the cycle length in a way that would address these problems?
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Left Turn Vehicles What different intersection geometric designs are used to accommodate left turns? – Shared lane – Exclusive left turn lane
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Left Turn Vehicles How can traffic signals provide service to left turns? – Permitted – Protected – Protected-permitted combination
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Adjusting for Left Turn Vehicles Using Through Vehicle Equivalency What is through vehicle equivalency? f LT =left turn adjustment factor P LT =proportion of left-turning vehicles E LT =left-turn equivalent s o =saturation flow rate for through vehicles s=adjusted saturation flow rate In the same amount of time {say 50 sec}, the left lane discharges 10 through vehicles and 5 left-turning vehicles, while the right lane discharges 25 through vehicles.
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Conclusion New Homework Assignment: – Check web for HWK #3 Homework Assignment due: – Assignment #2 Lab Announcements – Data collection Monday, next week
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