插电式混合动力汽车油耗仿真的多变量输出神经网络方法

Bukola Peter Adedeji
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引用次数: 3

摘要

本研究的重点是模拟插电式混合动力汽车的油耗和燃油经济性标签参数。虽然燃油经济性是插电式混合动力汽车设计的关键因素,但燃油经济性标签可以教育客户购买特定汽车的经济优势。PHEV的燃油经济性标签包括行驶里程、电能消耗、城市、高速公路和综合用途的燃油经济率、电池充电时间和燃油消耗率等参数。本研究使用人工神经网络的逆函数模型来模拟和计算PHEV燃油经济性标签的参数。首先,利用插电式混合动力汽车燃油经济性标签的选定参数建立单输出模型。然后将单个输出模型的输出变量与伪函数合并,以形成反函数模型的输入变量。模拟的输出变量是以升为单位的发动机尺寸;电池充满电时的估计行驶里程(公里),电池充电时间(小时),城市油耗(L/100​km),公路油耗(L/100​km),综合油耗(L/100​km),油箱加满时的估计行驶里程,二氧化碳(CO2)排放量(g/km),电动机功率(kW),气缸数量,以及消耗的电费(kWh/100)​反函数模型考虑了输入变量的不同情况。该模型的精度是传统逆人工神经网络模型的29.1倍。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
A multivariable output neural network approach for simulation of plug-in hybrid electric vehicle fuel consumption

This study is laser focused on the simulation of fuel consumption and fuel economy label parameters of plug-in hybrid electric vehicles. While fuel economy is a key factor in the design of plug-in hybrid electric vehicles, a fuel economy label can educate customers about the economic advantage of purchasing a particular car. The fuel economy label of a PHEV consists of parameters like driving range, electrical energy consumption, fuel economy for city, highway, and combined use, battery recharge time, and fuel consumption rates. The study used an inverse function model of an artificial neural network to simulate and calculate the parameters of the fuel economy labels of PHEVs. Firstly, the selected parameters of the fuel economy label of plug-in hybrid electric vehicles were used to develop a single output model. The output variable of the single output model was then merged with dummy functions to form input variables for the inverse function model. The output variables simulated were engine size in litres; estimated driving range when the battery is fully charged in km, battery recharged time in hours, city fuel consumption (L/100 ​km), highway fuel consumption (L/100 ​km), combined fuel consumption (L/100 ​km), estimated driving range when the tank is full, carbon dioxide (CO2) emission in grams/km, electric motor power in kW, number of cylinders, and electrical charges consumed in kWh/100 ​km. Different cases of input variables were considered for the inverse function model. The accuracy of the model was 29.1 times greater than that of the conventional inverse artificial neural network model.

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