Class-based storage assignment policy in carousel system
Computers and Industrial Engineering
Light-traffic analysis for queues with spatially distributed arrivals
Mathematics of Operations Research
ORDER PICKING IN CAROUSEL SYSTEMS UNDER THE NEAREST ITEM HEURISTIC
Probability in the Engineering and Informational Sciences
Optimal picking of large orders in carousel systems
Operations Research Letters
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Carousels are rotatable closed-loop storage systems for small items, where items are stored in bins along the loop. An order at a carousel consists of (say) n different items stored there. We analyze two problems: (1) minimizing the total time to fill an order (travel time) and (2) order delays as they arrive, are filled, and depart. We define clumpy orders and the nearest-end-point heuristic (NEPH) for picking them. We determine conditions for NEPH to be optimal for problem (1), and under a weak stochastic assumption, we derive the distribution of travel time. We compare NEPH with the nearest-item heuristic. Under Poisson arrivals and assumptions much weaker than in the literature, we show that problem (2) may be modeled as an M/G/1 queue.