Strategy Optimization in a Robot Race Using PID

Authors

  • Song Yue David Li Yuan Li
  • Dr. Jie Li University of Texas at Austin

DOI:

https://doi.org/10.47611/jsrhs.v11i2.2538

Keywords:

Robotics; Control Theory; PID; Algorithm Optimization; Theoretical bound.

Abstract

In this paper, the proportional-integral-derivative (PID) Controller is optimized to complete a robot challenge, The Race, by the University of Texas at Austin’s Robotics Academy. Optimization is done through three stages: (A) optimizing the PID coefficients of both wheels; (B) optimizing the constant speed, and (C) setting the constant speed to its maximum. Finally, the analysis proves that Method C, which yields the fastest time, approaches the theoretical bound.

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Author Biography

Dr. Jie Li, University of Texas at Austin

Advisor

References or Bibliography

University of Texas at Austin Robotics Academy 2021, https://www.cs.utexas.edu/outreach/academies

PID Controller, Wikipedia, https://en.wikipedia.org/wiki/PID_controller

Published

10-30-2022

How to Cite

Li, S. Y. D., & Dr. Jie Li, D. J. L. (2022). Strategy Optimization in a Robot Race Using PID. Journal of Student Research, 11(2). https://doi.org/10.47611/jsrhs.v11i2.2538

Issue

Section

HS Research Projects