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Vehicle Platooning Impact on Drag Coefficients and Energy/Fuel Saving Implications

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arxiv 2001.00560 v2 pith:HLM47JE7 submitted 2020-01-02 eess.SY cs.MAcs.SY

classification eess.SYcs.MAcs.SY
keywords dutyfuelvehiclevehiclesdragheavylightmodels
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abstract

In this paper, empirical data from the literature are used to develop general power models that capture the impact of a vehicle position, in a platoon of homogeneous vehicles, and the distance gap to its lead (and following) vehicle on its drag coefficient. These models are developed for light duty vehicles, buses, and heavy duty trucks. The models were fit using a constrained optimization framework to fit a general power function using either direct drag force or fuel measurements. The model is then used to extrapolate the empirical measurements to a wide range of vehicle distance gaps within a platoon. Using these models we estimate the potential fuel reduction associated with homogeneous platoons of light duty vehicles, buses, and heavy duty trucks. The results show a significant reduction in the vehicle fuel consumption when compared with those based on a constant drag coefficient assumption. Specifically, considering a minimum time gap between vehicles of $0.5 \; secs$ (which is typical considering state-of-practice communication and mechanical system latencies) running at a speed of $100 \; km/hr$, the optimum fuel reduction that is achieved is $4.5 \%$, $15.5 \%$, and $7.0 \%$ for light duty vehicle, bus, and heavy duty truck platoons, respectively. For longer time gaps, the bus and heavy duty truck platoons still produce fuel reductions in the order of $9.0 \%$ and $4.5 \%$, whereas light duty vehicles produce negligible fuel savings.

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  1. Vehicle Platooning

    math.OC 2026-08 conditional novelty 7.0 of 10

    Vehicle platooning sequence optimization is easy for several realistic cases, NP-hard in others, and approximable within guaranteed bounds in the hard cases.

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