Deterministic Budget-Feasible Clock Auctions

In the budget-feasible mechanism design problem, an auctioneer with a strict budget constraint is looking to acquire services from a set of self-interested providers. The auctioneer aims to design a polynomial-time strategy-proof mechanism that maximizes the value of the services she acquires, subject to the sum of payments to providers falling within her budget. This problem has attracted a great deal of attention due to its combination of practical relevance and theoretical depth. In “Deterministic Budget-Feasible Clock Auctions,” Balkanski, Garimidi, Gkatzelis, Schoepflin, and Tan provide the first such deterministic mechanism that achieves a constant-factor approximation for instances where the auctioneer’s valuation function is submodular. Moreover, this mechanism achieves an improved approximation even compared with previously known randomized mechanisms, and it takes the form of a clock auction, implying a suite of important properties that make this auction much more practical.

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Publication Details

Journal
Operations Research
Published
2025-02-11
DOI
https://doi.org/10.1287/opre.2023.0526
Citations
1
Primary Topic
Auction Theory and Applications
Type
article
Field-Weighted Citation Impact
2.11
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article

Deterministic Budget-Feasible Clock Auctions

Daniel Schoepflin, Xizhi Tan, Pranav Garimidi, Vasilis Gkatzelis et al.
1 citations
Operations Research
Auction Theory and Applications
2.11
article

Deterministic Budget-Feasible Clock Auctions

Daniel Schoepflin, Xizhi Tan, Pranav Garimidi, Vasilis Gkatzelis, Eric Balkanski
article en
1 citations

Abstract

In the budget-feasible mechanism design problem, an auctioneer with a strict budget constraint is looking to acquire services from a set of self-interested providers. The auctioneer aims to design a polynomial-time strategy-proof mechanism that maximizes the value of the services she acquires, subject to the sum of payments to providers falling within her budget. This problem has attracted a great deal of attention due to its combination of practical relevance and theoretical depth. In “Deterministic Budget-Feasible Clock Auctions,” Balkanski, Garimidi, Gkatzelis, Schoepflin, and Tan provide the first such deterministic mechanism that achieves a constant-factor approximation for instances where the auctioneer’s valuation function is submodular. Moreover, this mechanism achieves an improved approximation even compared with previously known randomized mechanisms, and it takes the form of a clock auction, implying a suite of important properties that make this auction much more practical.

Operations ResearchVol. 73(6)
Rutgers, The State University of New Jersey (US), Center for Discrete Mathematics and Theoretical Computer Science (US), Drexel University (US), Columbia University (US)
Openalex Percentile: Top 16%
Auction Theory and Applications
2.11
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Deterministic Budget-Feasible Clock Auctions — Daniel Schoepflin, Xizhi Tan, et al. · Operations Research (2025) | TGRS Research Map | TGRS