|
Critical Movement or Lane
As a transportation engineer about to embark on the cycle length and
green split calculations, you need to find the critical lane for each phase of a two-phase
signal cycle. In this example problem we will only focus on one phase. The approaches
that are serviced in this phase will have two lanes, one servicing left-turns and
straight-through traffic, and the other servicing right-turns and straight-through
traffic. The design flow rates and saturation flow rates for each lane are given below.
Lane Description |
Design Flow Rate |
Saturation Flow Rate |
North-bound L,S |
600 pcu/hr |
1200 pcu/hr |
North-bound R,S |
500 pcu/hr |
1700 pcu/hr |
South-bound L,S |
450 pcu/hr |
1330 pcu/hr |
South-bound R,S |
720 pcu/hr |
1600 pcu/hr |
Which lane is the critical lane for this
phase, and what is the critical flow ratio for this phase?
[Solution Shown Below]
Solution
The critical lane is the lane that requires the most time to service its queue. It
can be found by locating the lane with the highest flow ratio (V/s). Simply calculate the
flow ratio for each lane by dividing the design flow rate by the saturation flow rate.
Then find the lane with the largest flow ratio.
Lane Description |
Flow Ratio |
North-bound L,S |
0.5 |
North-bound R,S |
0.294 |
South-bound L,S |
0.338 |
South-bound R,S |
0.45 |
It looks like the north-bound
left-turn and straight-through lane is the critical lane for this phase. The critical
flow ratio is just the flow ratio for the critical lane (0.5).
|