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Design, Simulation, and Analysis of Cruise Control System

  • Designed a PI controller in MATLAB & Simulink to achieve efficient tracking, quick response, stability, and disturbance rejection for varying road profiles
  • But what if we need to include constraints and we don’t really need to linearize the system
  • Implemented Optimal control using SQP but can’t handle the disturbance
  • Incorporated Model predictive Controller to achieve optimal velocity tracking the use of control and state constraints -speed limit of 20 – 30 m/s
  • Implemented MPC using the Level-2 s-function in MATLAB
    • Feedback loop setup using Triggered subsystem in Simulink
    • A triggered subsystem is something that gets triggered at every time step.
    • To tackle using fmincon inside Simulink, used the Level 2s function
    • It has the level 2 s function that creates a wrapper for functions in MATLAB for its use inside Simulink
    • Thus fmincon which basically does SQP is done at every time step for MPC here
    • But since we have feedback, it is able to achieve disturbance rejection and also has a way to include constraints since it uses SQP

MPC parameters selection

  • Time step size
    • Rise time /20<= Step size <= Rise time /10 – Based on open-loop response
  • Prediction horizon – How far the controller predicts into the future
    • 20 to 30 samples covering the open loop transient system response
  • Control horizon
    • Number of control steps executed
    • Only the first few control inputs have a significant impact
    • So keeping it low will help avoid extra computation
    • Usually, keep it to 10 to 20 % of the prediction horizon
  • Constraints – Hard and soft constraints
    • All hard constraints might lead to an infeasible solution for the optimization problem
    • Soft constraints on outputs
    • Avoid using hard constraints on both inputs and the rate of change of inputs
  • Weighting parameters
Classical Control
Optimal Control
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