Challenge

Final Project: Design of an Electric Vehicle

Create a MATLAB model of electric car which uses a battery and a DC motor. Choose suitable blocks from Powertrain block set. Prepare a report about your model including following:

Objectives:

1. System level configurations

2. Model parameters

3. Results

4. Conclusion

Ans:

Electric Vehicle:

Electric vehicles have low running costs as they have less moving parts for maintaining and also very environmentally friendly as they use little or no fossil fuels (petrol or diesel).

While some EVs used lead acid or nickel metal hydride batteries, the standard for modern battery electric vehicles is now considered to be lithium ion batteries as they have a greater longevity and are excellent at retaining energy, with a self discharge rate of just 5% per month.

Despite this improved efficiency, there are still challenges with these batteries as they can experience thermal runaway, which have, for example, caused fires or explosions in the Tesla model S, although efforts have been made to improve the safety of these batteries.

Block Diagram of Electric vehicle:

  1. First Take Vehicle Body.
  2. Then will be take up a motor will connected the motor to the vehicle body.
  3. Take a Power converter is nothing but H-Bridge with Regenerative braking will connecte the Battery.
  4. Battery is supply to the power converter Power converter will actually change the voltage applied to the motor.
  5. That will actually change the speed of the vehicle.
  6. Input of the vehicle is Drive Cycle input is connected to the Driver controller
  7. The Driver Controller is track with actuall speed of the vehical match with given input of the vehicle speed.

This is the about the block diagram

SIMULINK MODEL BLOCK OF ELECTRIC RICKSHAW:

Vehicle Body:

  • The Vehicle Body block represents a two-axle vehicle body in longitudinal motion. The vehicle can have the same or a different number of wheels on each axle. For example, two wheels on the front axle and one wheel on the rear axle. The vehicle wheels are assumed identical in size. The vehicle can also have a center of gravity (CG) that is at or below the plane of travel.
  • The block accounts for body mass, aerodynamic drag, road incline, and weight distribution between axles due to acceleration and road profile. Optionally include pitch and suspension dynamics. The vehicle does not move vertically relative to the ground.
  • The block has an option to include an externally-defined mass and an externally-defined inertia. The mass, inertia, and center of gravity of the vehicle body can vary over the course of simulation in response to system changes.

Input Ports of Vehicle Body:

W — Headwind speed, m/s:

  • Physical signal input port for headwind speed.

beta — Road incline angle, rad:

  • Physical signal input port for road incline angle.

CG — Center of gravity, m:

  • Physical signal input port for the center of gravity, in m, of the externally-defined mass relative to the CG of the vehicle body.

M — Mass, kg:

  • Physical signal input port for the mass, in kg, of the externally-defined mass.

J — External moment of inertia, kg*m^2:

  • Physical signal input port for the moment of inertia, in kg*m^2, of the externally-defined mass.

Output Ports of Vehicle Body:

V — Longitudinal velocity, m/s:

  • Physical signal output port for vehicle longitudinal velocity.

NF — Front axle normal force, N:

  • Physical signal output port for normal force on the front axle. Wheel forces are considered positive if acting downwards.

NR — Rear axle normal force, N:

  • Physical signal output port for normal force on the rear axle. Wheel forces are considered positive if acting downwards.

Conserving Ports of Vehicle Body:

H — Horizontal motion:

  • Conserving port associated with the horizontal motion of the vehicle body. Connect tire traction motion to this port.

Vehicle Body Parameters Values given Below:

Tire (Magic Formula):

  • Tire with longitudinal behavior given by Magic Formula coefficients.
  • The Tire (Magic Formula) block models a tire with longitudinal behavior given by the Magic Formula [1], an empirical equation based on four fitting coefficients. The block can model tire dynamics under constant or variable pavement conditions.
  • The longitudinal direction of the tire is the same as its direction of motion as it rolls on pavement. This block is a structural component based on the Tire block.
  • To increase the fidelity of the tire model, you can specify properties such as tire compliance, inertia, and rolling resistance. However, these properties increase the complexity of the tire model and can slow down simulation. Consider ignoring tire compliance and inertia if simulating the model in real time or if preparing the model for hardware-in-the-loop (HIL) simulation.

Input Ports of Tire (Magic Formula):

N — Normal force:

  • Physical signal input port associated with the normal force acting on the tire. The normal force is positive if it acts downward on the tire, pressing it against the pavement.

M — Magic formula coefficients:

  • Physical signal input port associated with the Magic Formula coefficients. Provide the Magic Formula coefficients as a four-element vector, specified in the order [B, C, D, E].

Output Ports of Tire (Magic Formula):

S — Slip:

  • Physical signal output port associated with the relative slip between the tire and road.

Conserving Ports of Tire (Magic Formula):

A — Axle:

  • Mechanical rotational port associated with the axle that the tire sits on.

H — Hub:

  • Mechanical translational port associated with the wheel hub that transmits the thrust generated by the tire to the remainder of the vehicle.

Tire (Magic Formula) Parameters Values given Below:

Inertia:

Ideal mechanical rotational inertia

T=J*dω/dt

where:

  • T is inertia torque.

  • J is inertia.

  • ω is angular velocity.

  • t is time.

  • By default, the block has one mechanical translational conserving port. The block positive direction is from its port to the reference point. This means that the inertia torque is positive if inertia is accelerated in the positive direction.
  • In some applications, it is customary to display inertia in series with other elements in the block diagram layout. To support this use case, the Number of graphical ports parameter lets you display a second port on the opposite side of the block icon. The two-port variant is purely graphical: the two ports have the same angular velocity, so the block functions exactly the same whether it has one or two ports. The block icon changes depending on the value of the Number of graphical ports parameter.

Conserving Ports of Inertia:

I — Port that connects inertia to the circuit:

  • Mechanical rotational conserving port that connects the inertia to the physical network.

J — Second graphical port:

  • Second mechanical rotational conserving port that lets you connect the inertia in series with other elements in the block diagram. This port is rigidly connected to port I, therefore the difference between the one-port and two-port block representations is purely graphical.

Inertia Parameters Values given Below:

Simple Gear:

  • Simple gear of base and follower wheels with adjustable gear ratio, friction losses, and triggered faults.
  • The Simple Gear block represents a gearbox that constrains the connected driveline axes of the base gear, B, and the follower gear, F, to corotate with a fixed ratio that you specify. You choose whether the follower axis rotates in the same or opposite direction as the base axis. If they rotate in the same direction, the angular velocity of the follower, ωF, and the angular velocity of the base, ωB, have the same sign. If they rotate in opposite directions, ωF and ωB have opposite signs.

Simple Gear Parameters Values given Below:

DC Motor:

  • DC motor model with electrical and torque characteristics and fault modeling.
  • The DC Motor block represents the electrical and torque characteristics of a DC motor using the following equivalent circuit model:

  • You specify the equivalent circuit parameters for this model when you set the Model parameterization parameter to By equivalent circuit parameters. The resistor R corresponds to the resistance you specify in the Armature resistance parameter. The inductor L corresponds to the inductance you specify in the Armature inductance parameter.

Conserving Ports of DC Motor:

+ — Positive terminal:

  • Electrical conserving port associated with the DC motor positive terminal.

- — Negative terminal:

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