MATLAB Autonomous Vehicle Path Planning Project for Students: Step-by-Step with Code

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Learn step-by-step how to build an Autonomous Vehicle Path Planning project in MATLAB using A*, RRT, and MPC. Complete code + Simulink examples for students.

What you'll learn

  • Why Students Love This Project: 
  • Step 1: Set Up the Environment and Map
  • Step 2: Global Path Planning (A* or RRT)
  • Step 3: Vehicle Model (Kinematic Bicycle)
  • Step 4: Path Following Controller

One of the most fascinating and sought-after projects for engineering students is autonomous vehicles. One of the main challenges in the development of self-driving cars is path planning, which is the process of determining a safe, collision-free route from start to objective while taking vehicle restrictions into account. 

This beginner-to-intermediate tutorial will teach you how to use MATLAB and Simulink to create global path planning (using A* or RRT) along with trajectory tracking (e.g., Pure Pursuit or MPC). This project is appropriate for final-year, capstone, or thesis work in the fields of robotics, mechanical, electrical, or mechatronics.

Why Students Love This Project: 

  • Integrates modeling, algorithms, simulation, and visualization.
  • Very amazing and searchable on GitHub and resumes.
  • Makes use of industry-standard tools (MPC Toolbox, Automated Driving Toolbox, and Navigation Toolbox).
  • Easy to expand (hardware, dynamic environments, barriers).

MATLAB, Simulink, Navigation Toolbox (for planning), and maybe Model Predictive Control Toolbox are prerequisites.

Step 1: Set Up the Environment and Map

 

Create or load an occupancy grid map representing the environment.
% Load or create occupancy map
load('exampleMap.mat', 'map');  % Or create one
occMap = occupancyMap(map, 10);  % Resolution example

% Inflate obstacles for safety margin
inflatedMap = copy(occMap);
inflate(inflatedMap, 0.5);  % meters

show(inflatedMap);

Define start and goal poses (x, y, theta):

startPose = [-1, 0, pi/2];
goalPose  = [10, -2, 0];

Step 2: Global Path Planning (A* or RRT)

Option A: A (Grid-based, fast for simple maps)*
% State space and planner
ss = stateSpaceSE2;  % or Dubins for vehicles
ss.StateBounds = [inflatedMap.XWorldLimits; inflatedMap.YWorldLimits; [-pi pi]];

stateValidator = validatorOccupancyMap(ss);
stateValidator.Map = inflatedMap;
stateValidator.ValidationDistance = 0.1;

planner = plannerAStarGrid(inflatedMap);  % Simple grid version
% Or Hybrid A* for non-holonomic vehicles: plannerHybridAStar

Option B: RRT (Sampling-based, better for complex spaces), Popular for vehicles

ss = stateSpaceDubins(bounds);
ss.MinTurningRadius = 0.5;  % Vehicle constraint

stateValidator = validatorOccupancyMap(ss);
stateValidator.Map = inflatedMap;

planner = plannerRRT(ss, stateValidator);
planner.MaxConnectionDistance = 2;
planner.MaxIterations = 10000;

rng default;
[pathObj, solnInfo] = plan(planner, startPose, goalPose);

Shorten and smooth the path:

shortenedPath = shortenpath(pathObj, stateValidator);

Visualize:

show(occMap);
hold on;
plot(pathObj.States(:,1), pathObj.States(:,2), 'r-', 'LineWidth', 2);
plot(shortenedPath.States(:,1), shortenedPath.States(:,2), 'g-', 'LineWidth', 3);

Step 3: Vehicle Model (Kinematic Bicycle)

Use a simple bicycle model for low-speed scenarios like parking or campus navigation.
% Simple discrete update (or use Simulink Bicycle Model block)
function [xNext] = bicycleKinematics(x, u, dt)
    xNext = zeros(3,1);
    v = u(1);      % speed
    delta = u(2);  % steering
    L = 2.5;       % wheelbase
    xNext(1) = x(1) + v * cos(x(3)) * dt;
    xNext(2) = x(2) + v * sin(x(3)) * dt;
    xNext(3) = x(3) + (v / L) * tan(delta) * dt;
end

Step 4: Path Following Controller

Simple Option: Pure Pursuit (easy for beginners)MATLAB has controllerPurePursuit

in Robotics System Toolbox / Navigation Toolbox.

controller = controllerPurePursuit; controller.Waypoints = shortenedPath.States(:,1:2); controller.LookaheadDistance = 1.5; controller.DesiredLinearVelocity = 2; % m/s

Advanced Option: Model Predictive Control (MPC) Excellent for handling constraints and smooth tracking.

Design an MPC controller in MATLAB or Simulink using the nlmpc object or Path Following Control System block.

Tune prediction horizon, weights, and constraints on speed/steering.

Step 5: Closed-Loop Simulation

Run in a loop (MATLAB script) or Simulink model:

x = startPose';
dt = 0.1;
for i = 1:500
    [v, delta] = controller(x(1:2));   % or MPC output
    u = [v; delta];
    x = bicycleKinematics(x, u, dt);
    
    % Check distance to goal, collision, etc.
    plot(x(1), x(2), 'bo');
    pause(0.01);
end

For better visualization, use Simulink with:

  • Bicycle Model block

  • Scope for states

  • 3D Animation (Simulink 3D Animation or MATLAB graphics)

Step 6: Analysis and Enhancements

 

  • Plot path deviation, curvature, and computation time.
  • Add dynamic obstacles or sensor fusion.
  • Compare A* vs. RRT vs. Hybrid A*.
  • Integrate with ROS for real hardware (TurtleBot, RC car).

 

You now have a complete framework for an Autonomous Vehicle Path Planning project in MATLAB. Start with A* + Pure Pursuit for quick results, then upgrade to RRT + MPC for advanced demos.This project demonstrates key skills valued in automotive, robotics, and autonomous systems companies.Need Help?
  • Full working code + Simulink model
  • Report writing & presentation support
  • Customizations (drone version, race car, multi-vehicle)
 

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