Sub-problem 1a - Page 4 of 9 |
ID# C201A04 |
Sub-problem 1a: Maxwell Drive PM
Peak Hour - Existing Conditions
Sensitivity to
Data
Quite often, traffic engineers collect intersecting volumes
for a given site on a single day. The reason is simple: primary data
collection is expensive. So the question is, how certain can we be that
the assessment of facility performance on our “typical” day is really
typical of the intersection? We
need data for 20-30 days for the time period being studied to be
reasonably confident of the interval on the average delay. But that doesn’t
detract from the fact that it’s a significant issue.
For this particular
intersection, we have traffic data from three different days
for the PM peak hour
volumes. How different are the delays and
levels of service that their volumes predict? Exhibit 2-10 presents the delay
estimates based on the three sets of data. You can view the input data for
Dataset 1,
Dataset
5 and Dataset 6
(the base case and two variations of input data, respectively).
In
this instance, the delays are similar for all three datasets. The largest
differences arise on the southbound approach where the average delays for
the southbound left range from 15.8 to 17.3 seconds and the delays for the
southbound right range from 18.7 to 26.7 seconds. The message isn’t that
you should expect to be this lucky every time you do an analysis, but
to be sensitive to this issue and prepared to find
that others have reached different conclusions for the same site based on
different, equally defensible data. Each of the data sets in the table
below include heavy vehicles, base signal timing, skipped phases, and has
an eastbound
arrival type 2.
Exhibit 2-10.
Maxwell Drive Comparative Results from Three Datasets
|
Dataset |
Performance Measure |
EB |
WB |
SB |
OA |
LT |
TH |
Tot |
TH |
Tot |
LT |
RT |
Tot |
1 |
Delay |
18.2 |
5.3 |
7.7 |
16.7 |
16.7 |
17.3 |
20.8 |
18.5 |
13.7 |
Queue |
1.8 |
4.2 |
- |
9.9 |
- |
2.4 |
2.7 |
- |
- |
5 |
Delay |
18.8 |
6.0 |
8.0 |
16.8 |
16.8 |
17.2 |
26.7 |
20.9 |
13.9 |
Queue |
2.0 |
5.8 |
- |
10.0 |
- |
2.3 |
3.4 |
- |
- |
6 |
Delay |
18.5 |
6.1 |
7.9 |
16.7 |
16.7 |
15.8 |
18.7 |
17.1 |
12.8 |
Queue |
1.9 |
6.1 |
- |
10.0 |
- |
1.4 |
2.3 |
- |
- |
Discussion:
What
has been your experience with the variability in traffic flows? Do you see
variations in flows in the field? In delays? Is there merit in looking at a
high as well as an average set of volumes for a given condition? How do
you communicate to others the differences in the results you obtain?
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