Study of Optimal Solution For Routing Problems Using Metaheuristic Algorithms
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Abstract
Due to many real-world applications including courier services, garbage pickup,
newlinewaste collection, and public transportation planning, solving VRP efficiently has gained
newlinesignificant attention in both academic and industrial domains. VRP is a well-known
newlinecombinatorial optimization problem that plays a crucial role in the field of logistics and
newlinetransportation which involves determining the optimal set of routes for a fleet of
newlinevehicles to deliver goods or services to a set of customers, subject to various constraints
newlinesuch as vehicle capacity, route length, and time windows. It is NP-hard problem whose
newlinecomputational complexity increases rapidly with the number of customers and
newlineconstraints, making exact solutions impractical for large instances.
newlineA deep insight of the literature reveals the need to develop efficient solution strategies
newlinefor complex VRP variants using intelligent optimization techniques. Traditional
newlinealgorithms often fail to produce feasible solutions within reasonable computational
newlinetimes for large-scale problems. Therefore, metaheuristic algorithms like Genetic
newlineAlgorithm (GA), Particle Swarm Optimization (PSO) including their hybridization with
newlinevarious clustering techniques have been employed to address this challenge effectively.
newlineThis research purposes three logistic models to address the vehicle routing problems
newlinenamely, (i) capacitated vehicle routing problem, (ii) vehicle routing problem with time
newlinewindow and (iii) vehicle routing problem with uncertain customer demands. The first
newlinemodel generates classical, distance centric and economically viable route plans. In
newlinesecond model, the environment friendly route is generated via reducing fuel
newlineconsumption along route plans. In third model route plans are designed to full fill
newlineuncertain demands of customers in economic way. The three models are formulated
newlineand are solved by metaheuristic algorithms. Owing to the computational time
newlinecomplexity of NP- hard problems for generating time bound results, Genetic algorithm
newline(GA) is designed to solve the models. The perfor