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Többfunkciós hangyaboly optimalizálás (MOACO)×Hangyaboly-optimalizálás×
TudományterületSzimulációOptimalizálás
MódszercsaládProcess / pipelineProcess / pipeline
Keletkezés éve19991992 (foundational thesis); 1997 (Ant Colony System formalization)
MegalkotóGambardella, Taillard & Agazzi; Dorigo & Stützle
TípusPopulation-based metaheuristicMetaheuristic — swarm intelligence
AlapműGambardella, L. M., Taillard, E., & Agazzi, G. (1999). MACS-VRPTW: A multiple ant colony system for vehicle routing problems with time windows. In D. Corne, M. Dorigo, & F. Glover (Eds.), New Ideas in Optimization (pp. 63–76). McGraw-Hill. link ↗Dorigo, M. & Gambardella, L.M. (1997). Ant Colony System: A Cooperative Learning Approach to the Traveling Salesman Problem. IEEE Transactions on Evolutionary Computation, 1(1), 53-66. DOI ↗
Alternatív nevekMOACO, Multi-Objective ACO, Pareto Ant Colony Optimization, Multi-objective ACOACO, Karınca Kolonisi Optimizasyonu (ACO), ant colony system
Kapcsolódó45
ÖsszefoglalóMulti-Objective Ant Colony Optimization (MOACO) is a swarm-intelligence metaheuristic that extends the classic Ant Colony Optimization framework to simultaneously optimize two or more conflicting objectives. Artificial ants construct candidate solutions guided by pheromone trails and heuristic information, progressively building an archive of Pareto-optimal solutions rather than converging to a single best answer.Ant Colony Optimization (ACO) is a metaheuristic algorithm introduced by Marco Dorigo and colleagues in the early 1990s that solves combinatorial optimisation problems by simulating the collective foraging behaviour of ants. Real ants lay pheromone trails on paths and preferentially follow stronger trails; ACO turns this positive-feedback mechanism into a search procedure that finds high-quality solutions to graph-structured problems such as the Travelling Salesman Problem, vehicle routing, and scheduling.
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ScholarGateMódszerek összehasonlítása: Multi-objective ant colony optimization · Ant Colony Optimization. Letöltve 2026-06-18, forrás: https://scholargate.app/hu/compare