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@inproceedings{CortierDelaune-LPAR07-monoidal,
  address =       {Yerevan, Armenia},
  author =        {Cortier, V{\'e}ronique and Delaune, St{\'e}phanie},
  booktitle =     {{P}roceedings of the 14th {I}nternational
                   {C}onference on {L}ogic for {P}rogramming,
                   {A}rtificial {I}ntelligence, and {R}easoning
                   ({LPAR}'07)},
  editor =        {Dershowitz, Nachum and Voronkov, Andrei},
  month =         oct,
  pages =         {196-210},
  publisher =     {Springer},
  series =        {Lecture Notes in Artificial Intelligence},
  title =         {Deciding Knowledge in Security Protocols for Monoidal
                   Equational Theories},
  volume =        {4790},
  year =          {2007},
  abstract =      {In formal approaches, messages sent over a network
                   are usually modeled by terms together with an
                   equational theory, axiomatizing the properties of the
                   cryptographic functions (encryption, exclusive
                   or,~...). The~analysis of cryptographic protocols
                   requires a precise understanding of the attacker
                   knowledge. Two standard notions are usually used:
                   deducibility and indistinguishability. Only few
                   results have been obtained (in~an ad-hoc~way) for
                   equational theories with associative and commutative
                   properties, especially in the case of static
                   equivalence. The~main contribution of this paper is
                   to propose a general setting for solving deducibility
                   and indistinguishability for an important class
                   (called monoidal) of these theories. Our~setting
                   relies on the correspondence between a monoidal
                   theory~{\(E\)} and a semiring~{\(S_E\)} which allows
                   us to give an algebraic characterization of the
                   deducibility and indistinguishability problems. As~a
                   consequence we recover easily existing decidability
                   results and obtain several new ones.},
  doi =           {10.1007/978-3-540-75560-9_16},
}
