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Torque-Vectoring Control for Fully Electric Vehicles: Model-Based - - PowerPoint PPT Presentation

Torque-Vectoring Control for Fully Electric Vehicles: Model-Based Design, Simulation and Vehicle Testing Leonardo De Novellis, Aldo Sorniotti, Patrick Gruber University of Surrey, UK a.sorniotti@surrey.ac.uk 1 st September 2011 31 st August


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SLIDE 1

Torque-Vectoring Control for Fully Electric Vehicles: Model-Based Design, Simulation and Vehicle Testing

Leonardo De Novellis, Aldo Sorniotti, Patrick Gruber University of Surrey, UK a.sorniotti@surrey.ac.uk

1st September 2011 – 31st August 2014

IPG Apply and Innovate Conference Karlsruhe, Germany, 24th September 2014

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SLIDE 2

Outline

  • 1. E-VECTOORC consortium;
  • 2. Objectives;
  • 3. Simulation models;
  • 4. Control structure;
  • 5. Simulation-based testing;
  • 6. Experimental testing;
  • 7. Conclusions
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SLIDE 3

10 highly committed partners, with complementary skills and expertise:

  • 3 large industrial companies (Jaguar Land Rover, SKODA Auto and TRW), 2 SMEs (Inverto and ViF), 3

research centres (CIDAUT, ITA and Flanders’ Drive), 2 universities (TUIL and Surrey);

  • 6 countries involved (Austria, Belgium, Czech Republic, Germany, Spain, United Kingdom)
  • 1. E-VECTOORC Consortium
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SLIDE 4

Range Rover Evoque electric vehicle demonstrator

  • Electro-hydraulic braking system unit with newly

developed control software

  • Four on-board switched reluctance electric drivetrains;

Inverto electric motors Drivetrain assemblies TRW SCB unit

  • 1. E-VECTOORC Consortium
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SLIDE 5

Steering wheel angle Lateral acceleration Linear region Non-linear region Asymptote 0.4-0.5 g Possible effects of torque-vectoring V=const Design of the reference understeer characteristic through torque-vectoring control

  • 2. Objectives
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SLIDE 6
  • 1. Constant torque distribution
  • 2. Torque-proportional-to-Fz torque-vectoring

Strategy 2. allows smaller range of variation of the understeer gradient but does not allow the design of the vehicle understeer characteristic

  • 2. Objectives

Compensation of the variation of the understeer characteristic as a function of longitudinal acceleration and deceleration Torque-vectoring distribution with torque-proportional-to-vertical-load (Aisin – US Patent No. 5148883, Shimada-Shibahata SAE paper 940870)

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SLIDE 7
  • 3. Simulation models

Quasi-static model

  • Not requiring the forward integration of the equations of motion in

the time domain;

  • Time derivatives of the state variables (e.g. yaw rate, roll angle and

slip ratios) equal to zero;

  • Ideal for evaluating the understeer characteristic in conditions of

non-zero longitudinal acceleration

IPG CarMaker – Simulink model

  • Drivetrain dynamics modelled in Matlab-Simulink;
  • Vehicle chassis model in CarMaker;
  • Model for control system performance assessment and fine-tuning
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SLIDE 8
  • 3. Simulation models
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SLIDE 9

The yaw moment controller presents a hierarchical structure

  • 4. Control Structure
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SLIDE 10

 

          

  * , * , *

if if

* , *

dyn dyn MAX y dyn MAX y y dyn dyn dyn y

dyn dyn dyn dyn

e a k a a k a      

   

  • understeer gradient: Ku = k-1
  • linear region threshold: ay

* = kdyn *

  • asymptotic value: ay,MAX = kdyn,0
  • Sport mode (smaller KU, increased ay

*, ay,MAX)

  • Normal mode (≈baseline vehicle)
  • Eco mode (same as normal mode)

The exponential approximation fits well with the experimental results and can be used for the analytical definition of the reference vehicle behaviour

  • 4. Control Structure
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SLIDE 11

An optimisation procedure has been developed for achieving the target understeer characteristic through the feedforward contribution of the yaw moment Several objective functions have been implemented

  • 4. Control Structure
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SLIDE 12
  • 1. Quasi-static model and offline optimisation procedure are employed considering

an objective function (e.g., the minimisation of the overall input motor power)

  • 2. The look-up tables of Mz

FF as function of , ax, V, m are implemented in the

controller

  • 3. The off-line optimisation

procedure can be used for sensitivity analyses, e.g., the evaluation of the impact of the understeer gradient on power consumption The procedure works!

  • 4. Control Structure
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SLIDE 13

Driving mode Understeer characteristic Control Allocation Normal Normal Squared sum of wheel torque-vertical load ratios Sport Sport Squared sum of wheel torque-vertical load ratios Eco Normal Wheel torque ratio from offline optimisation

On-line optimisation methods have been chosen for the 3 driving modes with differences in the cost function formulation

1) Tyre friction limits 2) Motor/regeneration torque limits 3) Maximum predictive torques 4) Battery (charge/discharge) limits 5) ECE Braking regulations 6) Rate limits

Main constraints for CA

  • 4. Control Structure
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SLIDE 14
  • PID + Feedforward
  • Second order sub-optimal sliding mode
  • Twisting second order sliding mode
  • Integral sliding mode
  • H-infinity based on loop-shaping

Sim. Exp. SS x x x x x x x x x x x

Sim.: assessed through IPG CarMaker simulations Exp.: assessed through experiments SS: including sideslip control formulation

  • 4. Control Structure
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SLIDE 15

Sub-optimal SOSM Baseline PID+FF (V = 90 km/h; pa = 50 %)

De Novellis, Sorniotti, Gruber, Pennycott, “Comparison of Feedback Control Techniques for Torque-Vectoring Control of Fully Electric Vehicles”, IEEE TVT (2014)

  • 5. Simulation-based testing
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SLIDE 16
  • Lommel proving ground
  • Skid pad tests (e.g., R = 30, 60 m)
  • Step steer tests at constant torque demand (e.g.,  = 100 deg, Vin = 90 km/h)
  • Frequency response tests at constant torque demand ( = 20 deg, Vin = 50, 90 km/h)
  • Vehicle modes: baseline, torque-vectoring (sport mode, normal mode, VSC mode)
  • 6. Experimental testing
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SLIDE 17
  • Three driving modes (sport, normal, eco) selectable by the driver;

Torque-vectoring controller

  • Vehicle response ‘designed’ through the controller

Skid pad test results

  • 6. Experimental testing
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SLIDE 18

Skid pad test results Step steer results

  • Increased yaw damping;
  • Reduced delay
  • 6. Experimental testing

Time delay (in s) between the reference yaw rate and the actual yaw rate

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SLIDE 19
  • 7. Conclusions
  • 1. Model-based design of the feedforward contribution of the torque-

vectoring controller;

  • 2. Control structure including feedforward and feedback contributions,

designed for reduced amount of tuning time;

  • 3. Experimental demonstration of the capability of shaping the understeer

characteristic depending on the selected driving mode;

  • 4. Experimental demonstration of the benefits (in terms of increased yaw

damping) of continuous torque-vectoring control actuated through the electric motor drives with respect to the actuation of the friction brakes in emergency conditions

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SLIDE 20

Happy to answer questions

www.e-vectoorc.eu

The research leading to these results has received funding from the European Union Seventh Framework Programme FP7/2007-2013 under grant agreement n°284708 For information do not hesitate to contact Aldo Sorniotti, a.sorniotti@surrey.ac.uk