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Potential Use of Archived Intelligent Transportation Systems
Data for Government Reporting

CHAPTER 3: KEY ITS DATA ELEMENTS FOR GOVERNMENT REPORTING SYSTEMS

3.3 USE OF ITS TRAFFIC VOLUME DATA IN GOVERNMENT REPORTING SYSTEMS

3.3.1 Key Findings

Figure 3.1 shows a theoretical process for how traffic data from ITS and traditional sources are typically processed by state DOTs and how they are used in government reporting systems. The definition of ITS-generated traffic data follows a sequence of events characterized by several standards:

One of the most significant ITS data types for use in government reporting systems is traffic volume data. The benefits of accessing ITS-generated traffic data for secondary uses (i.e., uses beyond real-time control strategies) have been touted in many recent forums. For government reporting systems, the deployment of ITS roadway detectors means that continuously collected traffic volumes can now be obtained where only short-counts were previously available. The impact is essentially the same as would be obtained by greatly increasing the number of locations where automatic traffic recorders (ATRs) exist. For traffic volumes, this means that sample bias in making estimates of annual averages (AADT) is greatly reduced as well as providing more data on which to base traffic adjustment factors (e.g., sample adjustments and K- and D-factors).

However, several shortcomings exist in the application of ITS-generated data to government reporting systems:

Figure 3.1

Figure 3.1. Data Flow for Traffic Data in Support of Government Reporting Systems

Click here for text description of Figure 3.1

3.3.2 Case Study of Using ITS Data to Supplement Traditionally Collected Traffic Data: Detroit, Michigan

In order to address many of the issues associated with using ITS-generated traffic volume data discussed above, ITS data from the Detroit area were obtained. These data were supplied by the Michigan Intelligent Transportation Systems Center. Known as the "MITS Center," it is the hub of ITS technology applications at the Michigan Department of Transportation. It is a traffic management center where staff oversees a traffic monitoring system composed of:

Recently, Michigan DOT personnel responsible for submitting HPMS data to FHWA have starting using volume data from MITS as the source of AADT values. The process requires that MITS detectors be matched to HPMS segments. Starting with the 2000 HPMS submittal, MDOT used MITS data as the source for AADTs using the following process 5:

The MITS data were also used in this study to demonstrate a potential method for dealing with missing data. The method explored imputes data from a history file at each location. The history file contains hourly growth factors for each location computed for each day of the week; these are the average percent growth in traffic from the previous hour for the day of week in question. So, for example, at a particular site, the average growth in volumes on Mondays from 7:00 to 8:00 AM might be 23 percent. This method is therefore referred to as the "Historical Growth Rate" method of imputation. Another method of imputation from the literature uses data from nearby detectors (either from adjacent lanes or upstream/downstream locations) to fill in missing data.6 The scales of these methods are clearly different: the current method imputes data that already been summarized to the hourly level while the method of Hu et al (2001) imputes data at the lowest level of aggregation. No attempt to compare the methods were made for this reason. Further, it is likely that they are complementary - rather than competing - procedures.

A series of processing procedures were developed to accomplish this task.7 These are discussed below.

No. 1-min Intervals in Each 5-min PeriodNo. of 5-min PeriodsPercent
154,0200.20
2115,6740.42
3485,7591.75
43,457,53912.48
523,586,80485.15
Figure 3.2 shows lane utilization for 2-lane freeways. The y axis is % utilization values 0.1-0.9; the x axis is V/C ratio 0-1.2.  Results show with low-congestion, traffic is unevenly distributed.  As congestion builds, traffic distribution evens out.

Figure 3.2. Lane Utilization Factors Based on 2000 Detroit ITS Data: Two-Lane Freeways

Figure 3.3 shows lane utilization for 3-lane freeways. The y axis is % utilization values 0.1-0.6; the x axis is V/C ratio 0-1.2.  Results show with low-congestion, traffic is unevenly distributed.  As congestion builds, traffic distribution evens out

Figure 3.3. Lane Utilization Factors Based on 2000 Detroit ITS Data: Three-Lane Freeways

Figure 3.4 shows lane utilization for 4-lane freeways. The y axis is % utilization values 0.05-0.45; the x axis is V/C ratio 0-1.2.  Results show with low-congestion, traffic is unevenly distributed.  As congestion builds, traffic distribution evens out

Figure 3.4. Lane Utilization Factors Based on 2000 Detroit ITS Data: Four-Lane Freeways

Table 3.2. Results of Imputation Experiment
HourAverage Signed ErrorAverage Absolute Error
0  
13.3%11.3%
22.5%11.2%
32.3%11.1%
41.7%11.2%
51.5%9.6%
60.1%7.4%
70.6%7.1%
80.4%6.7%
9-0.3%7.6%
10-0.1%6.7%
110.2%6.1%
120.1%6.1%
130.4%5.5%
14-0.2%6.2%
151.5%6.5%
160.6%6.8%
170.8%6.5%
180.0%7.1%
190.0%7.1%
200.3%7.0%
21-0.1%7.7%
221.4%9.6%
230.0%10.1%

Figure 3.5 shows temporal distributions of traffic.  The x axis is hour of day; the y axis is % ADT from 0.00 to 0.09.  The patterns exhibit the expected differences between weekday (morning and afternoon peaks) and weekend (single mid-day peak)

Figure 3.5. Temporal Distributions Based on 2000 Detroit ITS Data: I-696A, MP10.93

Figure 3.6 shows temporal distributions of traffic.  The x axis is hour of day; the y axis is % ADT from 0.00 to 0.09.  The patterns exhibit the expected differences between weekday (morning and afternoon peaks) and weekend (single mid-day peak)

Figure 3.6. Temporal Distributions Based on 2000 Detroit ITS Data: I-696B, MP22.847

Figure 3.7 shows temporal distributions of traffic.  The x axis is hour of day; the y axis is % ADT from 0.00 to 0.09.  The patterns exhibit the expected differences between weekday (morning and afternoon peaks) and weekend (single mid-day peak)

Figure 3.7. Temporal Distributions Based on 2000 Detroit ITS Data: I-75, MP80.127

Figure 3.8 shows temporal distributions of traffic.  The x axis is hour of day; the y axis is % ADT from 0.00 to 0.09.  The patterns exhibit the expected differences between weekday (morning and afternoon peaks) and weekend (single mid-day peak)

Figure 3.8. Temporal Distributions Based on 2000 Detroit ITS Data: I-94A, MP202.004

Figure 3.9 shows temporal distributions of traffic.  The x axis is hour of day; the y axis is % ADT from 0.00 to 0.09.  The patterns exhibit the expected differences between weekday (morning and afternoon peaks) and weekend (single mid-day peak)

Figure 3.9. Temporal Distributions Based on 2000 Detroit ITS Data: I-96A, MP160.95

Figure 3.10 shows temporal distributions of traffic.  The x axis is hour of day; the y axis is % ADT from 0.00 to 0.09.  The patterns exhibit the expected differences between weekday (morning and afternoon peaks) and weekend (single mid-day peak)

Figure 3.10. Temporal Distributions Based on 2000 Detroit ITS Data: I-96C, MP177.511

Figure 3.11 shows temporal distributions of traffic.  The x axis is hour of day; the y axis is % ADT from 0.00 to 0.09.  The patterns exhibit the expected differences between weekday (morning and afternoon peaks) and weekend (single mid-day peak)

Figure 3.11. Temporal Distributions Based on 2000 Detroit ITS Data: M-39, MP7.01


4Classifying vehicles in the traffic stream is different from identifying the category of individual vehicles identified in crashes. In the former case, classification is performed automatically, in the latter case, by visual inspection.
5 This process was documented and provided by Mike Walimaki of MDOT.
6 Hu, Pat et al, Proof of Concept of ITS as an Alternate Data Source: A Demonstration Project of Florida and New York Data, prepared for FHWA, September 30, 2001, http://www-cta.ornl.gov/Publications/Proof_of_Concept.pdf
7 Note: The procedures outlined below were not tested for accuracy. Clearly, more work in this area is needed to test the assumptions used. However, in the absence of formalized tests and default values, these procedures are thought to produce reasonable results. Further, the steps developed indicate the process that future processing procedures should use.


Table of Contents | Chapter 3, Section 3.2 | Chapter 3, Section 3.4

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