International audienceIn this article, we focus on group decision making when preferences are expressed through the LCP-nets (Linguistic Conditional Preference networks).There is a need for complementing efforts and research on mixing LCP-nets together to be able to compute group preferences. First steps are the comparison between two LCP-nets and the aggregation of LCP-nets.In order to compare then aggregate two LCP-nets, we propose a matrix representation that takes into account the number of nodes, the directions and three kinds of arcs. With this simple modeling, computations become very easy and fast. In particular, we develop an adjunction operator called ⊕ that permit to aggregate two LCP-nets under certain conditions
While there are several languages for representing combinatorial preferences over sets of alternativ...
International audienceThis paper proposes a first comparative study of the expressive power of two a...
In classical decision theory, the agents' preferences are typically modelled with utility functions ...
International audienceIn this article, we focus on group decision making when preferences are expres...
International audienceIn this article, we focus on group decision making when preferences are expres...
Article paru dans le numéro spécial "Modern Tools of Industrial Engineering: Applications in Decisio...
International audienceThis paper proposes a first comparative study of the expressive power of two a...
International audienceThis paper proposes a first comparative study of the expressive power of two a...
International audienceConditional preference networks (CP-nets) are a simple approach to the compact...
International audienceConditional preference networks (CP-nets) are a simple approach to the compact...
Probabilistic conditional preference networks (PCP-nets) provide a compact repre-sentation of a prob...
International audienceConditional preference networks (CP-nets) are a simple approach to the compact...
International audienceThis paper proposes a first comparative study of the expressive power of two a...
Conditional preference networks (CP-nets) exploit the power of conditional ceteris paribus rules to ...
International audienceThis paper proposes a first comparative study of the expressive power of two a...
While there are several languages for representing combinatorial preferences over sets of alternativ...
International audienceThis paper proposes a first comparative study of the expressive power of two a...
In classical decision theory, the agents' preferences are typically modelled with utility functions ...
International audienceIn this article, we focus on group decision making when preferences are expres...
International audienceIn this article, we focus on group decision making when preferences are expres...
Article paru dans le numéro spécial "Modern Tools of Industrial Engineering: Applications in Decisio...
International audienceThis paper proposes a first comparative study of the expressive power of two a...
International audienceThis paper proposes a first comparative study of the expressive power of two a...
International audienceConditional preference networks (CP-nets) are a simple approach to the compact...
International audienceConditional preference networks (CP-nets) are a simple approach to the compact...
Probabilistic conditional preference networks (PCP-nets) provide a compact repre-sentation of a prob...
International audienceConditional preference networks (CP-nets) are a simple approach to the compact...
International audienceThis paper proposes a first comparative study of the expressive power of two a...
Conditional preference networks (CP-nets) exploit the power of conditional ceteris paribus rules to ...
International audienceThis paper proposes a first comparative study of the expressive power of two a...
While there are several languages for representing combinatorial preferences over sets of alternativ...
International audienceThis paper proposes a first comparative study of the expressive power of two a...
In classical decision theory, the agents' preferences are typically modelled with utility functions ...