ECO-DRIVING ASSISTANCE SYSTEM FOR LOW FUEL CONSUMPTION OF A HEAVY VEHICLE : ADVISOR SYSTEM

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ECO-DRIVING ASSISTANCE SYSTEM FOR LOW FUEL CONSUMPTION OF A HEAVY VEHICLE : ADVISOR SYSTEM L. NOUVELIERE (University of Evry, France) H.T. LUU (INRETS/LIVIC, France) F.R. DUVAL (CETE NC, France) B. JACOB (LCPC/LIVIC, France) S. MAMMAR (University of Evry, France)

Outline Introduction Heavy Vehicle Modelling Fuel Consumption Modelling Optimization Technique Simulation Results Driving Assistance System Conclusion

Introduction ADEME : French Agency for Environment and Energy Control France (2005) : 553 M tons of GHG French crude : -2% from 1990 to 2005 Transportation emissions : +22% Transport : 1/3 of the total energy consumption French government objectives : - 20% reduction of the total energy consumption and GHG emissions by 2020

Introduction Fuel consumption : Responsible for 35% of the nation-wide emissions of CO2 GHG rejections : Strong raise of the displacements Trucks : 26% of these emissions Increase of the GHG rejections

Economy : Anti-polluting normalization more constraining Introduction Stakes of the GHG reduction effect : More and more vehicle drivers look for a low fuel consumption behaviour Eco-driving A fuel consumption reduction of up to 15% is hopped Limitation of the GHG effect on the climatic condition Decrease of the risk of accidents from 10 to 15% - Fuel prices increasing with the decrease of oil

Introduction Two approaches Eco-driving training How to better use our vehicle, to anticipate EDAS (Eco Driver Assistant System) Precise advices in speed, gear ratio,

Fuel consumption modelling Major principles of consumption/emissions modelling : Done for a given traffic on a given road network Associate an emission factor database with a running motor fleet of vehicles Emissions factor : only in g/km, while the consumption/polluting emissions depend on the vehicle type for a given speed or driving cycle

Fuel consumption modelling Need traffic data set characterizing a specific situation (covered distance, current speed, slope, load rate, ) Two fleet types : Static/in-motion Static : all the vehicles owned by households, companies, institutions of the country In-motion : for a given year, distribution of kilometers covered by the vehicles of the static fleet according to the vehicles type. Current french in-motion fleet : assessed by INRETS from 1990 to 2025

Fuel consumption modelling Existing fuel consumption modelling : COPCETE : consumption/emissions modelling tool, related to road transports Based on the European COPERT methodology for different road vehicles Combines an emission factor database of different vehicles (COPERT) and the french in-motion fleet (INRETS)

Fuel consumption modelling 2007 : ARTEMIS (by a EU consortium) Takes more into account the traffic conditions (not the speed average) Provides the data pre-calculated from some predefined driving cycles But does not compute the instantaneous consumption/emissions

Fuel consumption modelling

Vehicle modelling Heavy vehicle type : city bus (19 to 27 tons) Hypothesis : Heavy vehicle structure is stiff, A non-slip assumption is done : v = rw r, Power of the heavy vehicle accessories (air conditioning,...) is supposed to be constant : T acc w m = P acc = constant

Vehicle modelling State equations : Gearbox inertia and effectiveness of its slowing down system are considered

Vehicle modelling Engine : use of a vehicle engine speed/ throttle angle cartography

Consumption modelling Model versus engine speed, engine torque Parameters and or and are estimated from experimental data with a least square method Fuel consumption along the trip :

Consumption modelling Estimation error between experimental data and modelling The estimation error does not exceed 6% (at the map extremity) and 2% elsewhere

Criterion formulation Criterion J to be minimized under constraints : SMOOTH term : used to face to the penalty induced by a speed changing to obtain a smoother driving : Driver/passengers comfort if a bus Mainly for transported loads comfort if a truck

Optimal problem formulation Classical discrete form with the control variable :

Optimization problem formulation Constraints : Intervals : and The longitudinal motion of the vehicle is a function of : Various heavy vehicle parameters (gear ratio, performance of transmission,...) Road (slope) Weather (aerodynamic resistance,...)

Optimization problem formulation The initial states are known and the final states may be known or unknown Dynamic Programming technique : Recurrent Hamilton-Bellman-Jacobi equation : where another is the cost to move from one state to

Optimization problem formulation Numerical solution : obtained by the inverse dynamic programming technique Two inverse steps 1) computes the optimal control versus the states 2) rebuilds the optimal control from the initial states, using the stored mapping at each inverse iteration

Simulation results Vehicle model without torque converter is used to generate the optimal speed profile from the DP method Vehicle model with torque converter is used to simulate a driving assistance system : Information of the optimal speed profile to the driver Information of the optimal gear ratio to the driver

Simulation results Conditions of the simulation : 1000m covered distance 10m sampling interval City bus parameters (m=22t, Ca=0.6) Consumption modelling : estimated with experimental data from a modern city bus Engine map known for this city bus

Simulation results Constraints : Heavy vehicle speed : v lb = 0 m/s, v ub = 30 m/ s Heavy vehicle acceleration: a lb = -3 m/s 2, a ub = 3 m/ s 2 Heavy vehicle engine torque : constrained by the maximum and minimum allowed engine torques of the heavy vehicle given by the engine map

Simulation results Influence of the road slope : 1 2 Q 1 =1, Q 2 = 4, Q 3 =1, A=0.4 (42.098 l/100 km) Q 1 =1, Q 2 = 4, Q 3 =1, A=0.4 (19.2298 l/100 km)

Simulation results Influence of Q1 : 3 4 Q 1 =1, Q 2 = 4, Q 3 =1, A=0.4 (42.098 l/100 km) Q 1 =4, Q 2 = 4, Q 3 =1, A=0.4 (30.4605 l/100 km)

Simulation results Influence of Q2 : 5 6 Q 1 =3, Q 2 = 1 Q 3 =3, A=0.4 (30.0754 l/ 100 km, 70 s) Q 1 =1, Q 2 = 4 Q 3 =1, A=0.4 (30.0901 l/ 100 km, 58 s)

Driving assistance system Objectives : Advisor system Help for the driver to eco-drive Road geometry GPS Vehicle Data acquisition Optimization module Information Active Meteo Safety Info

Conclusion / Future works This EDAS was implemented on a bus in the french city of Rouen (ANGO PREDIT/ANR project) Several bus drivers are testing this system during several months The fuel consumption gain will be known in next few weeks! Adding the safety issue : be safe while less consuming (legal speed, spacing) Adding a control module : active EDAS

Thank you for your attention! nouveliere@ibisc.univ-evry.fr