151. A preference-based, multi-unit auction for pricing and capacity allocation
- Author
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Selcuk Karabati, Javad Lessan, Karabatı, Selçuk (ORCID 0000-0001-6976-5405 & YÖK ID 38819), Lessan, Javad, College of Administrative Sciences and Economics, and Department of Business Administration
- Subjects
TheoryofComputation_MISCELLANEOUS ,Mathematical optimization ,General Computer Science ,Auction theory ,Computer science ,Engineering ,0102 computer and information sciences ,Management Science and Operations Research ,01 natural sciences ,Combinatorial auction ,Reverse auction ,symbols.namesake ,0502 economics and business ,Double auction ,050207 economics ,Generalized second-price auction ,Forward auction ,05 social sciences ,TheoryofComputation_GENERAL ,Walrasian auction ,Auction algorithm ,Revenue equivalence ,Operations research and management science ,Multi-unit auctions ,Pricing and capacity allocation ,Mixed-integer programming ,010201 computation theory & mathematics ,Nash equilibrium ,Modeling and Simulation ,Vickrey auction ,symbols ,Eauction ,Vickrey–Clarke–Groves auction ,English auction - Abstract
We study a pricing and allocation problem of a seller of multiple units of a homogeneous item, and present a semi-market mechanism in the form of an iterative ascending-bid auction. The auction elicits buyers' preferences over a set of options offered by the seller, and processes them with a random-priority assignment scheme to address buyers' "fairness" expectations. The auction's termination criterion is derived from a mixed-integer programming formulation of the preference-based capacity allocation problem. We show that the random priority- and preference-based assignment policy is a universally truthful mechanism which can also achieve a Pareto-efficient Nash equilibrium. Computational results demonstrate that the auction mechanism can extract a substantial portion of the centralized system's profit, indicating its effectiveness for a seller who needs to operate under the "fairness" constraint., NA
- Published
- 2018
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