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Travel Time Modeling Using Non-Linear Multi-Objective Fuzzy Optimization Approach

机译:使用非线性多目标模糊优化方法进行旅行时间建模

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Travel time is an important performance measure in transportation network modeling. Providing accurate real-time information to travelers contributes to the reduction in day to day travel time variance and improves trip planning performance. The fuzzy set theory method is an essential contribution to transportation planning decision processes. The fuzzy optimization technique plays a vital role in transportation modeling with vague parameters. The present study aims to show the possibility of a non-linear fuzzy mathematical model to capture travel time information for transportation system users. Therefore, drivers can make informed decisions about their travel. The non-linear fuzzy mathematical model was introduced in multi-objective mathematical modeling to incorporate more than one objective in the design process. This helps engineers/analysts in the decision process. In this study, a fuzzy mathematical model is proposed to maximize the satisfaction levels considering minimal travel time and variability. The proposed mathematical model is applied to archived speed data from weigh-in-motion (WIM) sensors from multi-region in the State of Ohio in order for the model to capture the uncertainties for a wide range of variations such as vehicle drivers, weather, roadway, etc. The optimal solution has been identified using multi-objective fuzzy programming along with hyperbolic membership function. Fuzzy membership includes a range of satisfaction values between 1 (represents the maximum satisfaction level) and 0 (represents no association in the model). The results from the non-linear fuzzy model show better fitting of travel time variation compared to the linear membership function that has been used in past research. A linear membership function is not a suitable representation in many practical situations because it does not represent the real distribution of the data. The non-linear membership function describes the uncertainty and reflects the fuzziness of the actual situation of the data. The enhanced multi-objective fuzzy mathematical model may have an impact on the decision-maker travel behavior such as route choice and departure time. The experimental results exhibit the model's capability to represent stochastic travel times and help decision-makers to solve problems with incomplete information under uncertain events.
机译:旅行时间是交通网络建模中的重要绩效措施。为旅行者提供准确的实时信息,有助于日常旅行时间方差减少,提高行程规划性能。模糊集理论方法是对运输计划决策过程的基本贡献。模糊优化技术在具有模糊参数的运输建模中起着至关重要的作用。本研究旨在展示非线性模糊数学模型的可能性,以捕获运输系统用户的旅行时间信息。因此,司机可以为他们的旅行做出明智的决定。在多目标数学建模中引入了非线性模糊数学模型,以在设计过程中包含多个目标。这有助于在决策过程中工程师/分析师。在本研究中,提出了一种模糊数学模型,以最大化考虑最小的旅行时间和变异性的满足水平。所提出的数学模型应用于从俄亥俄州的多区域的来自Motion(WIM)传感器的存档速度数据,以便模型捕获用于各种变化的不确定性,例如车辆驾驶员,天气,道路等。已经使用多目标模糊编程以及双曲线隶属函数识别了最佳解决方案。模糊会员资格包括1(表示最大满意度级别)和0之间的满意度值(表示模型中没有关联)。与过去研究中使用的线性成员函数相比,非线性模糊模型的结果显示出更好的行进时间变化。线性隶属函数在许多实际情况下不是合适的表示,因为它不代表数据的实际分配。非线性成员资格函数描述了不确定性并反映了数据实际情况的模糊性。增强的多目标模糊数学模型可能对决策者旅行行为产生影响,例如路线选择和出发时间。实验结果表明,该模型的能力表示随机旅行时间,并帮助决策者解决不确定事件不完整信息的问题。

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