Magalì Zuanon - Academia.edu (original) (raw)
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Papers by Magalì Zuanon
Journal of Mathematical Economics, 2000
We provide a full characterization of those complete preorders defined on a real cone that admit ... more We provide a full characterization of those complete preorders defined on a real cone that admit a representation by means of a utility function which is continuous and homogeneous of degree one. Our approach is based on the solution of the functional equation of homotheticity. q 2000 Elsevier Science S.A. All rights reserved. JEL classification: C60; D50
Journal of Mathematical Psychology, 2010
In this work we are concerned with maximality issues under intransitivity of the indifference. Ou... more In this work we are concerned with maximality issues under intransitivity of the indifference. Our approach relies on the analysis of "undominated maximals" (cf., Peris and Subiza [7]). Provided that an agent's binary relation is acyclic, this is a selection of its maximal elements that can always be done when the set of alternatives is finite. In the case of semiorders, proceeding in this way is the same as using Luce's selected maximals.
Journal of Mathematical Economics, 2000
We provide a full characterization of those complete preorders defined on a real cone that admit ... more We provide a full characterization of those complete preorders defined on a real cone that admit a representation by means of a utility function which is continuous and homogeneous of degree one. Our approach is based on the solution of the functional equation of homotheticity. q 2000 Elsevier Science S.A. All rights reserved. JEL classification: C60; D50
Journal of Mathematical Psychology, 2010
In this work we are concerned with maximality issues under intransitivity of the indifference. Ou... more In this work we are concerned with maximality issues under intransitivity of the indifference. Our approach relies on the analysis of "undominated maximals" (cf., Peris and Subiza [7]). Provided that an agent's binary relation is acyclic, this is a selection of its maximal elements that can always be done when the set of alternatives is finite. In the case of semiorders, proceeding in this way is the same as using Luce's selected maximals.