access icon free Electric vehicle modelling and energy-efficient routing using particle swarm optimisation

Vehicle routing is traditionally based on Dijkstra or Dijkstra-like algorithms. These algorithms worked well for fossil fuel vehicles. The increase in pollution levels, government regulations, and pressure from environmental groups have caused an increase in electric vehicles (EVs) production and use. EVs are capable of regenerating energy which creates negative weights in search graphs that traditional algorithms are incapable of handling without some modifications. This study presents a model that characterises the energy consumption of an electric vehicle. Most passive and active factors are presented and applied in the formulation. The presented model is verified against 306 kilometres of driven data and proved to have 1.3% absolute error difference between the real vehicle's consumed energy versus the predicted energy consumption as generated by the model. The model is then used with a particle swarm optimisation algorithm to solve the single constraint optimisation problem of finding the most energy efficient route between 2 points on a map. Simulation and real-world test results demonstrate savings in the energy consumption of the electric vehicle. Results showed more than 9.2% reductions in the energy consumption of the electric vehicle when driven on the developed algorithms’ suggested routes rather than the ones generated by Google Maps and MapQuest.

Inspec keywords: energy conservation; vehicle routing; electric vehicles; graph theory; particle swarm optimisation; search problems; energy consumption

Other keywords: energy regeneration; EVs production; fossil fuel vehicles; electric vehicle modelling; government regulations; energy consumption; vehicle routing; search graphs; active factors; passive factors; single constraint optimisation problem; particle swarm optimisation algorithm; energy-efficient routing; pollution levels; Dijkstra-like algorithms

Subjects: Combinatorial mathematics; Transportation; Systems theory applications in transportation; Combinatorial mathematics; Optimisation techniques; Optimisation techniques

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