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摘要: 为了分析交叉口处左转及右转机动车对行人过街交通的干扰和影响, 合理控制交叉口行人过街信号, 应用交通流冲突理论、间隙接受理论, 推导了行人穿越机动车道的人数及等待通行人数, 应用统计学方法, 建立了行人过街时间模型。实例分析表明, 行人平均过街时间的绝对误差及相对误差平均值分别为0.452 7 s和4.15%, 85%行人过街时间的绝对误差及相对误差平均值分别为0.206 5 s和1.57%, 90%行人过街时间的绝对误差及相对误差平均值分别为0.401 2 s和2 84%, 模型计算精度满足要求, 有利于行人专用信号相位的设置。Abstract: In order to analyze the influence of turning vehicles on pedestrians crossing time, and to provide rational pedestrians control signal, the pedestrians number of crossing and waiting-crossing crosswalk were calculated, by using the conflict theory and the critical-gap accepted theory the models of pedestrians crossing time were built up. The absolute error and relative error of pedestrians crossing average time, are respectively 0.452 7 s and 4.15%, the absolute error and relative error of 85% pedestrians crossing average time are respectively 0.206 5 s and 1.57%; the absolute error and relative error of 90% pedestrians crossing average time are respectively 0.401 2 s and 2.84%. Computation results show that the precision of the models is high, the models are feasible for the pedestrians phase setting at signalized intersection.
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Key words:
- traffic control /
- signalized intersection /
- pedestrians crossing time /
- conflict /
- crossing gap /
- headway
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表 1 车头时距分布选择方法
Table 1. Choice methods of headway distribution
信号相位饱和度Cs 车辆到达规律 车头时距分布f (thd) 0.5~0.6 Poisson随机到达 负指数分布 0.6~0.7 非拥挤状况下的自由交通流 对数正态分布、PearsonⅢ型分布和Erlang分布 0.7~0.8 自由流和非自由流 移位负指数分布、对数正态分布 0.8~0.9 拥挤状况下的非自由流 移位负指数分布、对数正态分布 表 2 穿越间隙观测值
Table 2. Survey data of crossing gap
1 2 3 4 穿越间隙时间分组/s 放弃的观测数 接受的观测数 观测的接受百分比 0.25~1.25 46 0 0 1.25~2.25 153 11 7 2.25~3.25 122 29 19 3.25~4.25 94 44 32 4.25~5.25 58 71 55 5.25~6.25 35 78 69 6.25~7.25 11 86 89 7.25~8.25 3 93 97 8.25~9.25 0 66 100 -
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