Micromouse Maze Solving: Flood Fill Algorithm Lecture

Added:

Maze Basics
Flood Fill Logic
Encountering Walls
Queue Mechanics
Algorithm Walkthrough
Implementation Tips
Data Storage
Queue Implementation

Maze Basics

2:03
Playing Section
  • 1

    Explores basic maze-solving methods like dead reckoning and wall following.

  • 2

    Details limitations of simple algorithms in complex micromouse mazes.

  • 3

    Introduces flood fill as a superior solution for finding optimal paths.

Basic understanding of 2D arrays and matrices, and how they can represent a grid-based coordinate system.
Fundamentals of graph theory and search algorithms, specifically Breadth-First Search (BFS) and queue data structures.
Proficiency in basic programming concepts (loops, conditionals, and functions) in a language like C or C++.
Familiarity with the concept of autonomous robotics and the basic objectives of the Micromouse competition.
Implementation of Modified Flood Fill, which dynamically recalculates path values in real-time as the robot moves.
Integration of sensor data (such as infrared distance sensors) to physically detect walls and update the virtual maze map.
Development of motor control systems, such as PID controllers, to translate algorithm decisions into precise physical movement.
Path-smoothing techniques and diagonal-run optimization to speed up the micromouse's run through the solved maze.
Testing and benchmarking algorithms using virtual Micromouse simulators before deploying code to physical hardware.
17.7K views308likes41:16@UCLAIEEEOriginal Release: 2021-02-19

The flood fill algorithm is a shortest-path finding technique used in micromouse robots that works by assigning each maze cell a Manhattan distance value (representing the minimum number of moves to reach the goal), then using a queue-based approach to iteratively update these distances as the robot discovers walls and learns about the maze layout; the robot always moves toward cells with lower distance values, and when it encounters a wall that blocks its path, it recalculates the distances to find alternative routes around the obstacle.