Emerging Crash Trend Analysis. Mark Logan Department of Main Roads, Queensland. Patrick McShane Queensland Transport

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Emerging Crash Trend Analysis Mark Logan Department of Main Roads, Queensland Patrick McShane Queensland Transport The authors would like to acknowledge the assistance of Queensland Transport's Data Analysis Unit, and Main Roads' Traffic Engineering and Road Safety Team, in developing the Interpretive Modelling tool. ABSTRACT The identification and treatment of black spots or hazardous road locations is a core business activity for road authorities. Evaluation of the resulting black spot treatment programs has revealed high returns on investment. Tools used for the identification of black spots include crash frequency (crashes per site or per km), crash rate (crashes per vehicle km travelled) or relative severity index (the aggregate of crash type costs). Australian road authorities, based upon data collected over a 5-year period, use a combination of these tools. Experience has shown that clusters of crashes can develop over a relatively short time of one to two years. Under such circumstances, the use of the 5 year crash data analysis period would mask the seriousness of the problem and resulting in the late discovery of the site for treatment. This prompted the need to investigate and develop a means with which to provide early warning of emerging high crash locations. The Department of Main Roads and Queensland Transport have developed a methodology called Interpretive Modelling, which compares a suite of five crash indicators, over three different time periods (short, medium and long term), using a rolling segmentation along the road to ensure that no road location is overlooked. Experience to date with the application of the model has confirmed that it is an effective means of monitoring emerging crash trends. BACKGROUND The Queensland Department of Main Roads generally uses road crash data over a 5-year period to analyse crash rates and to identify black spots. This analysis can be run at any time but it is usually run on a yearly basis. Once run, the crash locations are ranked according to their crash rates which are used to identify locations that need remedial treatments. This method has a deficiency in that where there is a sharp short term change in the number of crashes on a road segment, the longer-term analysis of 5 years does not pick this up this change as it is masked in the 5-year data. The quick changes are not detected early enough for management to take appropriate actions.

Figure 1 Plot showing emerging crash trend (y axis = time, x axis = chainage) (Produced from the Department of Main Roads Chartview Program) Figure 1 above shows a section of road over time with the crashes plotted on it. This shows a section of road that has had a significant change in crashes over a very short period of time. This was difficult to detect, as it was not fully evident in the longer-term analysis. In order to detect these short sharp changes, the Department of Main Roads and Queensland Transport have developed a methodology called "Interpretive Modelling". WHAT IS INTERPRETIVE MODELLING? Interpretive modelling is a methodology where the road network is segmented so that no location can be missed (1km segments rolling 100m). There are 3 periods of time used, 1 year versus 1 year, 3 years versus 3 years and 1 year versus 5 years, this represents a short, medium and long-term view of the crash history. There are 5 key indicators for which rankings have been created for the comparison between the time periods above. It is the accumulation of these ranking values that give the final ranking and provide the means for identifying those segments that have a significant sharp short-term change. HOW DOES INTERPRETIVE MODELLING WORK? Initially, the following 11 potential indicators were chosen for the crash analysis: Cost of crashes (based upon average cost by DCA code group) Number of crashes Number of killed and serious injury (KSI) crashes Number of fatalities Number of units Number of fatal crashes Casualty cost (based upon social cost) Fatalities per fatal crash KSI injuries per KSI crash Percentage of fatal crashes per segment Percentage of KSI crashes per segment To determine the most suitable indicators for the model, each indicator was presented in a chart of sequential analyses (rolling in 3 monthly intervals) for a known section of road. Each chart was then analysed to identify the time at which significant increases in the indicator occurred at known crash hot spots. Figure 2 shows an example of the visual analysis performed on a section of road. The circled section shows an emerging crash location appearing in the 6 th chart. This type of analysis was performed on all of the 11 indicators.

Figure 2 Plot of crashes per VKT (using a 1 year data period) rolling by 3 monthly intervals. From this analysis, the following 5 indicators that showed the increase at the earliest times: Cost of crashes (based upon average cost by DCA code group) Number of crashes Number of KSI crashes Number of fatalities Percentage of KSI crashes on a segment While the selection of indicators utilised exposure based data (VKT), it was not used in the final time series based comparisons, as relatively small changes in VKT did not have a significant effect. This also allows the analysis tool to be applied on roads where traffic information is not available. A number of considerations were taken into account to establish the segmentation method used in the model. Firstly, a 1 km length segment was adopted, as this was long enough to enable a problem to be identified but not so short as to mask a problem area. The next consideration was to move the segment along the road. Either fixed sections or rolling sections can be used to identify hazardous links. Fixed sections involve subdividing the road into successive sections of equal length. However, this can prevent the detection of crash concentrations located at the boundary of two adjacent sections. A rolling section approach that shifts a constant section length (1 km) along the road by means of a short increment (100 m) was adopted as it eliminates the fixed length problem. The adoption of this approach resulted in the generation of approximately 360 000 segments on the Queensland state-controlled road network. This allows for the comparison of multiple time periods as the segments locations are the same for each period. Three different time period comparisons were adopted: Current 1 year verus previous 1 year (short term) Average of current 3 years versus average of previous 3 years (medium term). Current 1 year versus average of the previous 5 years (long term)

In order to rank each segment a severity scoring table was created for each indicator. These severity scoring indicators were generated by banding each indicators result into ranges and plotting these results for each indicator. Each band was given a number from 0 to n signifying the level of severity. These are then added together for each indicator and time period to give a final rating. The example plot on figure 3 shows the number of occurrences for the difference in the total number of crashes. This chart was used to determine the ranges to use based on the spread of differences. Figure 3 Example plot of results for average number of crashes differences Number Difference of All Crashes 300 250 200 count 150 100 50 0-16 -15-14 -13-12 -11-10 -9-8 -7-6 -5-4 -3-2 -1 0 1 2 3 4 5 6 7 8 9 10 11 12 13 14 number difference Initially, all segments were used to rank the crashes. However, it was found that a cluster of overlapping segments appeared in the ranked list. Therefore, two overall rankings were generated; the first to rank on every segment and the second to identify the highest scoring segment in a series of overlapping segments and rank only on that segment. Table 1 shows the results of the analysis above. The ranking disregards any difference less than or equal to 0 as this is a decrease in the number of crashes and is good. The ranking then has bands increasing in 2 s going to 8, this would be different for each indicator as they have different ranges of values. Each band is also broken down to >= %50 change and < %50 change. The >=%50 change is given a higher ranking as this shows there a significant change between periods.

Table 1 Example Indicator 2 ratings for Average Number of Crashes Number Difference % Change Difference > <= NULL < >= - 0 0 0 2 50 1 0 2 50 2 0 2 NULL 2 2 4 50 3 2 4 50 4 2 4 NULL 4 4 6 50 5 4 6 50 6 4 6 NULL 6 6 8 50 7 6 8 50 8 6 8 NULL 8 8-50 9 8-50 10 8 - NULL 10 SCORE Initial runs of the model indicated that there were quite a few segments appearing that only had 1 or 2 crashes in one period and none in the previous period. These locations scored high on the comparison due to one not having a score. A decision was made to restrict the segments to greater than or equal to 2 crashes in the current 1 year period. It was decided that the model be run every 3 months in order to provide an appropriate balance between early identification of emerging black spots and the desktop data analysis requirements imposed upon districts. In addition, as the process has been implemented as a standard report within Queensland Transport's WebCrash 3 data query tool, it can be initiated at any time using other constraints (for example, by constraining units to motor cycles). The final results were verified against crash time vs. chainage plots (such as the example in Figure 1). Several Main Roads, Queensland Transport and Queensland University of Technology staff also applied a reasonableness test. A standard crash data interpretive model report has been implemented in WebCrash 3. The report provides a summary cover page (a single line for each segment, ranked from highest to lowest). Detailed report forms, that include charts and tables showing the number of crashes and injuries, are also generated. An additional useful reporting format is to present sequential analyses in a spreadsheet. The use of conditional formatting that assigns different colours to the top 50, 50-200 and 200-500, provides a visual tool to highlight areas where a change in trend has emerged. The numbers in Figure 4 relate to the ranking of the road sections in the total network analysis. For example, if it is number 3, it is the third highest rank segment in the analysis.. The colour red relates to the top 50 ranked segments, yellow relates to ranks from 51 to 200, and pale yellow is for ranks from 201 to 500.

Figure 4 multiple run with colour coded rankings showing an emerging section (red) DISTRICT_ID ROAD_SECTION_ID TDIST_START TDIST_END MARCH_01 JUNE_01 SEPT_01 DEC_01 MARCH_02 JUNE_02 SEPT_02 DEC_02 MARCH_03 99 XXX 10.1 11.1 99 XXX 10.2 11.2 553 1002 99 XXX 10.3 11.3 713 1003 854 99 XXX 10.4 11.4 1100 1004 158 1701 95 121 1345 99 XXX 10.5 11.5 176 1102 23 32 1072 99 XXX 10.6 11.6 719 498 497 106 1617 103 128 637 99 XXX 10.7 11.7 187 123 139 30 1396 102 84 241 99 XXX 10.8 11.8 597 150 57 76 13 1159 341 270 331 99 XXX 10.9 11.9 279 582 20 25 21 7 936 600 487 328 99 XXX 11 12 280 583 55 44 33 14 944 461 378 329 99 XXX 11.1 12.1 281 104 21 26 22 73 937 601 488 330 99 XXX 11.2 12.2 165 2 5 1 4 726 704 593 333 99 XXX 11.3 12.3 179 471 466 149 3 17 5 339 719 754 637 386 99 XXX 11.4 12.4 94 369 330 57 4 18 6 671 785 777 668 662 99 XXX 11.5 12.5 95 232 189 45 5 8 7 672 778 669 663 99 XXX 11.6 12.6 96 264 195 6 3 669 966 670 656 99 XXX 11.7 12.7 97 265 1057 62 90 938 1594 993 1219 99 XXX 11.8 12.8 1165 656 207 279 2256 1354 988 99 XXX 11.9 12.9 1403 1002 1097 2601 1355 1220 99 XXX 12 13 618 88 98 1404 1003 904 2602 1335 1493 99 XXX 12.1 13.1 619 89 99 1405 1004 905 2603 1336 1494 99 XXX 12.2 13.2 1415 1294 99 XXX 12.3 13.3 99 XXX 12.4 13.4 JUNE_03 SEPT_03 DEC_03 MARCH_04 JUNE_04 SEPT_04 DEC_04 MARCH_05 JUNE_05 SEPT_05 DEC_05 WHAT HAVE WE DONE SO FAR? The process has been finalised and checked and has been implemented for mid block and intersection crashes for the Queensland's state-controlled road network in WebCrash 3. The reports are now run every 3 months and the results are sent to our Districts for investigation. WHERE TO FROM HERE? The process will be implemented in the Main Roads data centre, where it will be set to run automatically every 3 months. This will then be available for packages like Chartview and Mapview (MR products) so that sequential analyses can be displayed. It might be necessary to have a closer look at the rating tables to check that the values given for each indicator are still valid and to check if changing these will give better results. Queensland Transport is investigating means of implementing the model for local government controlled roads. CONCLUSION Experience with the application of the model has confirmed that it is an effective means of identifying emerging crash trends. While the results often include a number of false positives (locations which exhibit an increase in crashes, but which upon closer examination cannot be attributed to road environment conditions), the time required to undertake a desktop review of the ranked sites and strip out these sites is short (the time investment is minor relative to the significant benefits).

The model will enable the Department of Main Roads to closely monitor emerging high crash road locations, and to take action before they become black spots. REFERENCES Department of Main Roads and Queensland Transport, Interpretative Modelling, 2006.