New Constructions of Mechanisms with Verification View Full Text


Ontology type: schema:Chapter      Open Access: True


Chapter Info

DATE

2006

AUTHORS

Vincenzo Auletta , Roberto De Prisco , Paolo Penna , Giuseppe Persiano , Carmine Ventre

ABSTRACT

A social choice function A is implementable with verification if there exists a payment scheme P such that (A,P) is a truthful mechanism for verifiable agents [Nisan and Ronen, STOC 99]. We give a simple sufficient condition for a social choice function to be implementable with verification for comparable types. Comparable types are a generalization of the well-studied one-parameter agents. Based on this characterization, we show that a large class of objective functions μ admit social choice functions that are implementable with verification and minimize (or maximize) μ. We then focus on the well-studied case of one-parameter agents. We give a general technique for constructing efficiently computable social choice functions that minimize or approximately minimize objective functions that are non-increasing and neutral (these are functions that do not depend on the valuations of agents that have no work assigned to them). As a corollary we obtain efficient online and offline mechanisms with verification for some hard scheduling problems on related machines. More... »

PAGES

596-607

References to SciGraph publications

  • 1971-09. Multipart pricing of public goods in PUBLIC CHOICE
  • 2005. On Designing Truthful Mechanisms for Online Scheduling in STRUCTURAL INFORMATION AND COMMUNICATION COMPLEXITY
  • 2001-07-04. A PTAS for Minimizing Weighted Completion Time on Uniformly Related Machines in AUTOMATA, LANGUAGES AND PROGRAMMING
  • 2004. The Power of Verification for One-Parameter Agents in AUTOMATA, LANGUAGES AND PROGRAMMING
  • Book

    TITLE

    Automata, Languages and Programming

    ISBN

    978-3-540-35904-3
    978-3-540-35905-0

    Author Affiliations

    Identifiers

    URI

    http://scigraph.springernature.com/pub.10.1007/11786986_52

    DOI

    http://dx.doi.org/10.1007/11786986_52

    DIMENSIONS

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