9 found
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  1.  13
    Using Game Description Language for mediated dispute resolution.Dave de Jonge, Tomas Trescak, Carles Sierra, Simeon Simoff & Ramon López de Mántaras - 2019 - AI and Society 34 (4):767-784.
    Mediation is a process in which two parties agree to resolve their dispute by negotiating over alternative solutions presented by a mediator. In order to construct such solutions, the mediator brings more information and knowledge, and, if possible, resources to the negotiation table. In order to do so, the mediator faces the challenge of determining which information is relevant to the current problem, given a vast database of knowledge. The contribution of this paper is the automated mediation machinery to resolve (...)
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  2.  12
    A graded BDI agent model to represent and reason about preferences.Ana Casali, Lluís Godo & Carles Sierra - 2011 - Artificial Intelligence 175 (7-8):1468-1478.
  3.  12
    An explanation-oriented inquiry dialogue game for expert collaborative recommendations.Qurat-ul-ain Shaheen, Katarzyna Budzynska & Carles Sierra - forthcoming - Argument and Computation:1-36.
    This work presents a requirement analysis for collaborative dialogues among medical experts and an inquiry dialogue game based on this analysis for incorporating explainability into multiagent system design. The game allows experts with different knowledge bases to collaboratively make recommendations while generating rich traces of the reasoning process through combining explanation-based illocutionary forces in an inquiry dialogue. The dialogue game was implemented as a prototype web-application and evaluated against the specification through a formative user study. The user study confirms that (...)
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  4.  6
    Negotiating using rewards.Sarvapali D. Ramchurn, Carles Sierra, Lluís Godo & Nicholas R. Jennings - 2007 - Artificial Intelligence 171 (10-15):805-837.
  5.  11
    Communicating open systems.Mark dʼInverno, Michael Luck, Pablo Noriega, Juan A. Rodriguez-Aguilar & Carles Sierra - 2012 - Artificial Intelligence 186 (C):38-94.
  6.  53
    Multi-Modal CTL: Completeness, Complexity, and an Application.Thomas Ågotnes, Wiebe Van der Hoek, Juan A. Rodríguez-Aguilar, Carles Sierra & Michael Wooldridge - 2009 - Studia Logica 92 (1):1 - 26.
    We define a multi-modal version of Computation Tree Logic (CTL) by extending the language with path quantifiers $E^\delta $ and $E^\delta $ where δ denotes one of finitely many dimensions, interpreted over Kripke structures with one total relation for each dimension. As expected, the logic is axiomatised by taking a copy of a CTL axiomatisation for each dimension. Completeness is proved by employing the completeness result for CTL to obtain a model along each dimension in turn. We also show that (...)
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  7.  28
    Multi-Modal CTL: Completeness, Complexity, and an Application.Thomas Ågotnes, Wiebe Hoek, Juan Rodríguez-Aguilar, Carles Sierra & Michael Wooldridge - 2009 - Studia Logica 92 (1):1-26.
    We define a multi-modal version of Computation Tree Logic (ctl) by extending the language with path quantifiers E δ and A δ where δ denotes one of finitely many dimensions, interpreted over Kripke structures with one total relation for each dimension. As expected, the logic is axiomatised by taking a copy of a ctl axiomatisation for each dimension. Completeness is proved by employing the completeness result for ctl to obtain a model along each dimension in turn. We also show that (...)
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  8.  12
    A computational model of Ostrom's Institutional Analysis and Development framework.Nieves Montes, Nardine Osman & Carles Sierra - 2022 - Artificial Intelligence 311 (C):103756.
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  9.  88
    Multi-Modal CTL: Completeness, Complexity, and an Application. [REVIEW]Thomas Ågotnes, Wiebe Van der Hoek, Juan A. Rodríguez-Aguilar, Carles Sierra & Michael Wooldridge - 2009 - Studia Logica 92 (1):1-26.
    We define a multi-modal version of Computation Tree Logic (ctl) by extending the language with path quantifiers E δ and A δ where δ denotes one of finitely many dimensions, interpreted over Kripke structures with one total relation for each dimension. As expected, the logic is axiomatised by taking a copy of a ctl axiomatisation for each dimension. Completeness is proved by employing the completeness result for ctl to obtain a model along each dimension in turn. We also show that (...)
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