MATLAB Code Implementation for Solving Vehicle Routing Problem (VRP)

Resource Overview

This program provides a MATLAB implementation using genetic algorithms to solve basic Vehicle Routing Problems. The distance matrix between supply points and genetic algorithm parameters are defined in VRP.M. The fitness function is calculated based on route length, while constraint handling is implemented by adding penalty factors in the LEN function - for simplicity, infeasible routes are penalized with an additional 100 units distance. The implementation demonstrates core GA components including chromosome encoding, selection, crossover, and mutation operations specific to VRP optimization.

Detailed Documentation

This document presents a MATLAB-based solution for Vehicle Routing Problems (VRP) using genetic algorithms. The implemented routine solves basic VRP scenarios through evolutionary computation techniques. The VRP.M file contains predefined parameters including: the distance matrix between supply points, population size, crossover rate, mutation rate, and maximum generations. The genetic algorithm employs route length as the fitness function, with constraint violations handled by incorporating penalty factors in the LEN calculation function. For implementation simplicity, infeasible routes that violate constraints receive a fixed penalty of 100 distance units added to their total length. The chromosome representation encodes vehicle routes as sequences of customer indices, while specialized genetic operators ensure valid route formation. Beyond providing executable VRP solution code, this documentation elaborates on genetic algorithm fundamentals including population initialization, tournament selection, ordered crossover, and swap mutation mechanisms tailored for routing problems. The content also discusses typical VRP applications in logistics optimization and supply chain management. This comprehensive guide aims to facilitate understanding of both MATLAB programming techniques and evolutionary algorithm applications for complex combinatorial optimization problems.