| Literature DB >> 28218696 |
Nengchao Lyu1,2, Lian Xie3,4,5, Chaozhong Wu6,7, Qiang Fu8, Chao Deng9,10.
Abstract
Complex traffic situations and high driving workload are the leading contributing factors to traffic crashes. There is a strong correlation between driving performance and driving workload, such as visual workload from traffic signs on highway off-ramps. This study aimed to evaluate traffic safety by analyzing drivers' behavior and performance under the cognitive workload in complex environment areas. First, the driving workload of drivers was tested based on traffic signs with different quantities of information. Forty-four drivers were recruited to conduct a traffic sign cognition experiment under static controlled environment conditions. Different complex traffic signs were used for applying the cognitive workload. The static experiment results reveal that workload is highly related to the amount of information on traffic signs and reaction time increases with the information grade, while driving experience and gender effect are not significant. This shows that the cognitive workload of subsequent driving experiments can be controlled by the amount of information on traffic signs. Second, driving characteristics and driving performance were analyzed under different secondary task driving workload levels using a driving simulator. Drivers were required to drive at the required speed on a designed highway off-ramp scene. The cognitive workload was controlled by reading traffic signs with different information, which were divided into four levels. Drivers had to make choices by pushing buttons after reading traffic signs. Meanwhile, the driving performance information was recorded. Questionnaires on objective workload were collected right after each driving task. The results show that speed maintenance and lane deviations are significantly different under different levels of cognitive workload, and the effects of driving experience and gender groups are significant. The research results can be used to analyze traffic safety in highway environments, while considering more drivers' cognitive and driving performance.Entities:
Keywords: cognitive workload; complex environments; driving characteristic; driving simulator; traffic sign Information
Mesh:
Year: 2017 PMID: 28218696 PMCID: PMC5334757 DOI: 10.3390/ijerph14020203
Source DB: PubMed Journal: Int J Environ Res Public Health ISSN: 1660-4601 Impact factor: 3.390
Weight of six kinds of elements on road traffic signs.
| Elements | Chinese | Symbol | Arrow | Number | English | Color | Total |
|---|---|---|---|---|---|---|---|
| Weight | 0.25 | 0.28 | 0.26 | 0.09 | 0.07 | 0.05 | 1.00 |
Figure 1Apparatus and materials of Study 1.
Figure 2Procedure diagram of the test stimulus.
Figure 3The correlation between objective information and subjective score.
Descriptive statistical results for reaction time.
| Source | Factors | Sample Size | Parameter | Cognition Time (ms) |
|---|---|---|---|---|
| Information Level | Level 1 | N = 264 | Mean | 856.4 |
| SD | 105.2 | |||
| Level 2 | N = 264 | Mean | 1212.9 | |
| SD | 133.5 | |||
| Level 3 | N = 220 | Mean | 1462.1 | |
| SD | 177.1 | |||
| Level 4 | N = 220 | Mean | 2444.4 | |
| SD | 336.4 | |||
| Experience | Non-professional | N = 22 | Mean | 1450.4 |
| SD | 616.6 | |||
| Professional | N = 22 | Mean | 1454.0 | |
| SD | 612.2 | |||
| Gender | Female | N = 13 | Mean | 1454.9 |
| SD | 36.3 | |||
| Male | N = 31 | Mean | 1451.1 | |
| SD | 23.5 | |||
| Total | N = 44 | Mean | 1452.2 | |
| SD | 614.1 |
Analysis of variance results for reaction time.
| Source | d.f. | Partial Eta Squared | |
|---|---|---|---|
| Information Level | 3 | 2130.3 ** | 0.807 |
| Experience | 1 | 0.7 | 0.001 |
| Gender | 1 | 0.2 | 0.000 |
| Information × Experience | 3 | 0.2 | 0.001 |
| Experience × Gender | 1 | 2.1 | 0.002 |
| Information × Gender | 3 | 0.4 | 0.001 |
| Information × Experience × Gender | 3 | 1.0 | 0.003 |
** p < 0.01, Note: Corrected Model R Squared = 0.893 (Adjusted R Squared = 0.891).
Figure 4The reaction time of subjects to signs in different levels of information.
Descriptive statistical results for subjective workload rank.
| Source | Factors | Sample Size | Parameter | Subjective Workload Rank |
|---|---|---|---|---|
| Information Level | Level 1 | N = 264 | Mean | 2.07 |
| SD | 0.787 | |||
| Level 2 | N = 264 | Mean | 4.22 | |
| SD | 0.897 | |||
| Level 3 | N = 220 | Mean | 5.44 | |
| SD | 0.897 | |||
| Level 4 | N = 220 | Mean | 6.56 | |
| SD | 0.574 | |||
| Experience | Non-professional | N = 22 | Mean | 4.611 |
| SD | 0.037 | |||
| Professional | N = 22 | Mean | 4.535 | |
| SD | 0.037 | |||
| Gender | Female | N = 13 | Mean | 4.49 |
| SD | 1.889 | |||
| Male | N = 31 | Mean | 4.42 | |
| SD | 1.842 | |||
| Total | N = 44 | Mean | 4.44 | |
| SD | 1.855 |
Analysis of variance results for subjective workload rank.
| Source | d.f. | Partial Eta Squared | |
|---|---|---|---|
| Information Level | 3 | 1137.3 ** | 0.728 |
| Experience | 1 | 2.8 | 0.003 |
| Gender | 1 | 0.8 | 0.007 |
| Information × Experience | 3 | 5.4 * | 0.017 |
| Experience × Gender | 1 | 0.2 | 0.000 |
| Information × Gender | 3 | 0.5 | 0.002 |
| Information × Experience × Gender | 3 | 1.0 | 0.003 |
** p < 0.01, * p < 0.05. Note: Corrected Model R Squared = 0.817 (Adjusted R Squared = 0.814).
Figure 5Subjective cognitive workload rank under different information levels.
Figure 6Driving simulator and a scene.
Figure 7Driving workload test with physiological measurement.
Descriptive statistical results for driving speed under workload.
| Source | Factors | Sample Size | Parameter | Speed |
|---|---|---|---|---|
| Information Level | Level 1 | N = 264 | Mean | 98.9 |
| SD | 3.72 | |||
| Level 2 | N = 264 | Mean | 97.8 | |
| SD | 4.16 | |||
| Level 3 | N = 220 | Mean | 96.6 | |
| SD | 5.06 | |||
| Level 4 | N = 220 | Mean | 90.1 | |
| SD | 7.54 | |||
| Total | N = 968 | Mean | 98.9 | |
| SD | 3.72 | |||
| Experience | Non-professional | N = 22 | Mean | 95.0 |
| SD | 7.00 | |||
| Professional | N = 22 | Mean | 97.3 | |
| SD | 5.05 | |||
| Gender | Female | N = 13 | Mean | 93.5 |
| SD | 5.30 | |||
| Male | N = 31 | Mean | 97.2 | |
| SD | 6.24 | |||
| Total | N = 44 | Mean | 96.1 | |
| SD | 6.20 |
Analysis of variance results for driving speed.
| Source | d.f. | Partial Eta Squared | |
|---|---|---|---|
| Information Level | 3 | 123.8 ** | 0.281 |
| Experience | 1 | 12.7 ** | 0.013 |
| Gender | 1 | 113.6 ** | 0.107 |
| Information × Experience | 3 | 11.5 ** | 0.035 |
| Experience × Gender | 1 | 27.1 ** | 0.028 |
| Information × Gender | 3 | 7.3 ** | 0.023 |
| Information × Experience × Gender | 3 | 5.7 * | 0.018 |
** p < 0.01, * p < 0.05. Note: Corrected Model R Squared = 0.459 (Adjusted R Squared = 0.451).
Figure 8Driving speed at different sign information levels.
Descriptive statistical results for lane deviation under workloads.
| Source | Factors | Sample Size | Parameter | Lane Deviation |
|---|---|---|---|---|
| Information Level | Level 1 | N = 264 | Mean | 0.167 |
| SD | 0.130 | |||
| Level 2 | N = 264 | Mean | 0.201 | |
| SD | 0.138 | |||
| Level 3 | N = 220 | Mean | 0.314 | |
| SD | 0.213 | |||
| Level 4 | N = 220 | Mean | 0.575 | |
| SD | 0.322 | |||
| Experience | Non-prof. | N = 22 | Mean | 0.369 |
| SD | 0.291 | |||
| Professional | N = 22 | Mean | 0.236 | |
| SD | 0.207 | |||
| Gender | Female | N = 13 | Mean | 0.446 |
| SD | 0.272 | |||
| Male | N = 31 | Mean | 0.242 | |
| SD | 0.232 | |||
| Total | N = 44 | Mean | 0.302 | |
| SD | 0.261 |
Analysis of variance results for lane deviation.
| Source | d.f. | Partial Eta Squared | |
|---|---|---|---|
| Information Level | 3 | 212.6 ** | 0.401 |
| Experience | 1 | 79.2 ** | 0.077 |
| Gender | 1 | 214.3 ** | 0.184 |
| Information×Experience | 3 | 8.1 ** | 0.025 |
| Experience×Gender | 1 | 0.0 | 0.000 |
| Information×Gender | 3 | 1.0 | 0.003 |
| Information×Experience×Gender | 3 | 0.1 | 0.000 |
** p < 0.01, Note: Corrected Model R Squared = 0.547 (Adjusted R Squared = 0.540).
Figure 9Lane deviations in different sign information levels.
Figure 10Proportion of the difference between driving speed and target speed (ΔV) in different sections.
Figure 11The proportion of lane deviation in different sections.
Figure 12Examples of signs with information overload.