• DocumentCode
    3637383
  • Title

    A Game-Based Definition of Coercion-Resistance and Its Applications

  • Author

    Ralf Küsters;Tomasz Truderung;Andreas Vogt

  • Author_Institution
    Univ. of Trier, Trier, Germany
  • fYear
    2010
  • Firstpage
    122
  • Lastpage
    136
  • Abstract
    Coercion-resistance is one of the most important and intricate security requirements for voting protocols. Several definitions of coercion-resistance have been proposed in the literature, both in cryptographic settings and more abstract, symbolic models. However, unlike symbolic approaches, only very few voting protocols have been rigorously analyzed within the cryptographic setting. A major obstacle is that existing cryptographic definitions of coercion-resistance tend to be complex and limited in scope: They are often tailored to specific classes of protocols or are too demanding. In this paper, we therefore present a simple and intuitive, yet widely applicable cryptographic definition of coercionresistance, in the style of game-based definitions. This definition allows to precisely measure the level of coercion-resistance a protocol provides. As a proof of concept, we apply our definition to two voting systems, namely, the Bingo voting system and ThreeBallot. The results we obtain are out of the scope of existing approaches. We show that the Bingo voting system provides the same level of coercion-resistance as an ideal voting system. We also precisely measure the degradation of coercion-resistance of ThreeBallot in case the so-called short ballot assumption does not hold and show that the level of coercion-resistance ThreeBallot provides is significantly lower than that of an ideal system, even in case of short ballots.
  • Keywords
    "Protocols","Nominations and elections","Cryptography","Resistance","Probability distribution","Computational modeling"
  • Publisher
    ieee
  • Conference_Titel
    Computer Security Foundations Symposium (CSF), 2010 23rd IEEE
  • ISSN
    1063-6900
  • Print_ISBN
    978-1-4244-7510-0
  • Type

    conf

  • DOI
    10.1109/CSF.2010.16
  • Filename
    5552650