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首页> 外文期刊>Uludag University Journal of The Faculty of Engineering >Modeling of Highway Energy Consumption by Artificial Intelligence and Regression Methods
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Modeling of Highway Energy Consumption by Artificial Intelligence and Regression Methods

机译:人工智能和回归方法的公路能耗建模

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The relationship between work and energy,which is based on nature,shows us that energy is the condition for action and ability for doing work.While developing technology and industrialization factors increase production,it also causes an increase in energy consumption.The transportation sector,which is a branch of industrialization,has an important place on the basis of sector in energy consumption.In this study,energy consumption are studied in transportation sector especially road transportation of freight is high potential in Turkey.Within the scope of the study,energy consumption prediction modeling is made by using artificial neural networks (ANN) and adaptive neural fuzzy inference system (ANFIS) from artificial intelligence techniques,and multivariate linear regression (MLR) methods from regression techniques.In modeling,highway road network length,vehicle-km,weighted average daily traffic (WADT),number of motor vehicles and population parameters are examined as independent variables.When comparing the prediction models,the determination coefficient (R2),the mean square error (MSE) and the average percentage error (APE) performance criteria are taken into consideration.According to performance criteria,the best model is obtained by linear regression method.R2,HKO,OYH values of the best model are 0.9474,54084 and 4.86%,respectively.With the developed model,it is aimed to direct transportation policies.
机译:工作和能源之间的关系,这是基于自然的,表明,能量是行动和工作能力的条件。虽然开发技术和工业化因素增加产量,但它也会导致能耗增加。运输部门,这是工业化的分支,在能耗的基础上有一个重要的地方。本研究中,在运输部门研究了能源消耗,尤其是土耳其的运输公路运输是高潜力。在研究范围,能源的范围内是高潜力。通过使用人工智能技术的人工神经网络(ANN)和自适应神经模糊推理系统(ANFIS)以及来自回归技术的多变量线性回归(MLR)方法进行消费预测建模。在建模,公路道路网络长,车脊。 ,加权平均每日交通(WADT),机动车辆数量和人口参数被检查为独立的VARI考虑到预测模型,确定系数(R2),均方误差(MSE)和平均百分比误差(APE)性能标准。根据性能标准,通过线性回归获得最佳模型方法.R2,HKO,最佳型号的OYH值分别为0.9474,54084和4.86%。在开发的模型中,它旨在指导运输政策。

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