Consolidating or Non-consolidating Queues: A Game Theoretic Queuing Model with Holding Costs
We consider a two-server queueing system in which the servers choose their service rate based on the demand and holding cost allocation scheme offered by the demand generating entity. We provide an optimal holding cost allocation scheme that leads to the maximum possible service rate for each of a p...
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sg-smu-ink.lkcsb_research-42072020-01-23T06:20:53Z Consolidating or Non-consolidating Queues: A Game Theoretic Queuing Model with Holding Costs WEE, Kwan Eng IYER, Ananth We consider a two-server queueing system in which the servers choose their service rate based on the demand and holding cost allocation scheme offered by the demand generating entity. We provide an optimal holding cost allocation scheme that leads to the maximum possible service rate for each of a pooled and a split system. Our results suggest that careful allocation of holding costs can create incentives that enable minimum turnaround times using a common queue. 2011-01-01T08:00:00Z text application/pdf https://ink.library.smu.edu.sg/lkcsb_research/3208 info:doi/10.1016/j.orl.2010.09.011 https://ink.library.smu.edu.sg/context/lkcsb_research/article/4207/viewcontent/ORLetters39_1_4_10.pdf http://creativecommons.org/licenses/by-nc-nd/4.0/ Research Collection Lee Kong Chian School Of Business eng Institutional Knowledge at Singapore Management University Holding cost allocation Nash equilibrium Queueing Service rate Incentives Game theory Operations and Supply Chain Management |
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Holding cost allocation Nash equilibrium Queueing Service rate Incentives Game theory Operations and Supply Chain Management WEE, Kwan Eng IYER, Ananth Consolidating or Non-consolidating Queues: A Game Theoretic Queuing Model with Holding Costs |
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We consider a two-server queueing system in which the servers choose their service rate based on the demand and holding cost allocation scheme offered by the demand generating entity. We provide an optimal holding cost allocation scheme that leads to the maximum possible service rate for each of a pooled and a split system. Our results suggest that careful allocation of holding costs can create incentives that enable minimum turnaround times using a common queue. |
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WEE, Kwan Eng IYER, Ananth |
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WEE, Kwan Eng IYER, Ananth |
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WEE, Kwan Eng |
title |
Consolidating or Non-consolidating Queues: A Game Theoretic Queuing Model with Holding Costs |
title_short |
Consolidating or Non-consolidating Queues: A Game Theoretic Queuing Model with Holding Costs |
title_full |
Consolidating or Non-consolidating Queues: A Game Theoretic Queuing Model with Holding Costs |
title_fullStr |
Consolidating or Non-consolidating Queues: A Game Theoretic Queuing Model with Holding Costs |
title_full_unstemmed |
Consolidating or Non-consolidating Queues: A Game Theoretic Queuing Model with Holding Costs |
title_sort |
consolidating or non-consolidating queues: a game theoretic queuing model with holding costs |
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Institutional Knowledge at Singapore Management University |
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2011 |
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https://ink.library.smu.edu.sg/lkcsb_research/3208 https://ink.library.smu.edu.sg/context/lkcsb_research/article/4207/viewcontent/ORLetters39_1_4_10.pdf |
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