Displaying similar documents to “A Dieudonné theorem for lattice group-valued measures”

On Dieudonné's Boundedness Theorem

Giuseppina Barbieri (2009)

Bollettino dell'Unione Matematica Italiana

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We generalize the classical Dieudonné boundedness theorem for modular measures on lattice ordered effect algebras.

Effect algebras and extensions of measures

Anna Avallone, Anna De Simone, Paolo Vitolo (2006)

Bollettino dell'Unione Matematica Italiana

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We investigate the existence of a Caratheodory type extension for modular measures defined on lattice-ordered effect algebras.

Approximations of lattice-valued possibilistic measures

Ivan Kramosil (2005)

Kybernetika

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Lattice-valued possibilistic measures, conceived and developed in more detail by G. De Cooman in 1997 [2], enabled to apply the main ideas on which the real-valued possibilistic measures are founded also to the situations often occurring in the real world around, when the degrees of possibility, ascribed to various events charged by uncertainty, are comparable only quantitatively by the relations like “greater than” or “not smaller than”, including the particular cases when such degrees...