Results 131 to 140 of about 276 (144)
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Direct limits of generalized pseudo-effect algebras with the Riesz decomposition properties
Soft Computing, 2018zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Yongjian Xie, Guo Yanan, Xie Yongjian
exaly +2 more sources
Entropy on effect algebras with Riesz decomposition property. II: MV-algebras. [PDF]
Summary: We study entropy mainly on special effect algebras with Riesz decomposition property, namely on tribes of fuzzy sets and \(\sigma \)-complete MV-algebras. We generalize results from [\textit{B. Riečan} and \textit{D. Mundici}, ``Probability on MV-algebras'', in: Handbook of measure theory. Vol. I and II. Amsterdam: North-Holland.
Antonio Di Nola +3 more
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Extension Theorems and the Riesz Decomposition Property
Positivity, 2003This paper is a survey of the contributions by the authors and N.-C. Wong, concerning the following two problems: (a) the Riesz decomposition property for spaces of regular operators; (b) the extension of positive operators. The original results appeared in [\textit{N. Dăneţ}, Proc. Am. Math. Soc. 129, 539--542 (2001; Zbl 0974.47033) and Suppl.
Dăneţ, Nicolae +1 more
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Quantum Measures on Finite Effect Algebras with the Riesz Decomposition Properties
Foundations of Physics, 2014zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Yang, Aili, Xie, Yongjian
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Super quantum measures on effect algebras with the Riesz decomposition properties
Journal of Mathematical Physics, 2015We give one basis of the space of super quantum measures on finite effect algebras with the Riesz decomposition properties (RDP for short). Then we prove that the super quantum measures and quantum interference functions on finite effect algebras with the RDP are determined each other. At last, we investigate the relationships between the super quantum
Xie, Yongjian, Yang, Aili, Ren, Fang
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Effect Algebras with the Riesz Decomposition Property and AF C*-Algebras
Foundations of Physics, 1999Relations between effect algebras with Riesz decomposition properties and AF C*-algebras are studied. The well-known one-one correspondence between countable MV-algebras and unital AF C*-algebras whose Murray-von Neumann order is a lattice is extended to any unital AF C* algebras and some more general effect algebras having the Riesz decomposition ...
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ON THE BANACH DUALS OF CERTAIN SPACES WITH THE RIESZ DECOMPOSITION PROPERTY
The Quarterly Journal of Mathematics, 1967openaire +2 more sources
Representation of Ordered Vector Spaces with the Riesz Decomposition Property
Journal of the London Mathematical Society, 1969openaire +2 more sources

