Results 1 to 10 of about 598 (92)
Coherent lower and upper conditional previsions defined by Hausdorff inner and outer measures to represent the role of conscious and unconscious thought in human decision making [PDF]
AbstractThe model of coherent lower and upper conditional previsions, based on Hausdorff inner and outer measures, is proposed to represent the preference orderings and the equivalences, respectively assigned by the conscious and unconscious thought in human decision making under uncertainty.
Serena Doria, Doria Serena
exaly +4 more sources
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Serena Doria
exaly +3 more sources
This paper explores coherent upper conditional previsions, a class of nonlinear functionals that generalize expectations while preserving consistency properties.
Serena Doria
doaj +3 more sources
The aim of the present paper is to study the probabilistic independence with respect to upper and lower conditional probabilities assigned by Hausdorff outer and inner measures especially in the case that the conditioning events have positive and finite Hausdorff outer and inner measures in their dimension. Furthermore, in order to assure that, logical
Serena Doria
exaly +3 more sources
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Serena Doria
exaly +5 more sources
Merging of coherent upper conditional probabilities defined by Hausdorff outer measures
Coherent upper conditional probabilities defined by Hausdorff measures on metric spaces are proven to represent merging opinions with increasing information when the metrics are bi-Lipschitz equivalent .
Serena Doria
exaly +3 more sources
Coherent Upper Conditional Previsions Defined through Conditional Aggregation Operators
Conditional aggregation operators are introduced, and coherent upper conditional previsions are constructed by sub-additive, positively homogenous, and shift-invariant conditional aggregation operators. Composed operators defined by positively homogenous
Serena Doria
doaj +1 more source
Strongly nonlinear potential theory on metric spaces
We define Orlicz-Sobolev spaces on an arbitrary metric space with a Borel regular outer measure, and we develop a capacity theory based on these spaces. We study basic properties of capacity and several convergence results.
Noureddine Aïssaoui
doaj +1 more source
How to extend Carath\'eodory's theorem to lattice-valued functionals
Substituting in the definition of outer measure the addition with the maximum (or the supremum, or the join) operation we obtain a new set function called retuo measure. It is proved that every retuo measure is an outer measure.
Nutefe Kwami Agbeko
doaj
Sets Whose Hausdorff Measure Equals Method I Outer Measure
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
openaire +3 more sources

