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Description
  • The aim of our paper is to prove the Triple Representation Theorem, which was established by Jenca in the setting of complete lattice effect algebras, for a special class of homogeneous effect algebras, namely TRT-effect algebras. This class includes complete lattice effect algebras, sharply dominating Archimedean atomic lattice effect algebras and homogeneous orthocomplete effect algebras.
  • The aim of our paper is to prove the Triple Representation Theorem, which was established by Jenca in the setting of complete lattice effect algebras, for a special class of homogeneous effect algebras, namely TRT-effect algebras. This class includes complete lattice effect algebras, sharply dominating Archimedean atomic lattice effect algebras and homogeneous orthocomplete effect algebras. (en)
Title
  • Triple Representation Theorem for homogeneous effect algebras
  • Triple Representation Theorem for homogeneous effect algebras (en)
skos:prefLabel
  • Triple Representation Theorem for homogeneous effect algebras
  • Triple Representation Theorem for homogeneous effect algebras (en)
skos:notation
  • RIV/00216224:14310/12:00062905!RIV13-MSM-14310___
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  • P(EE2.3.20.0051), Z(MSM0021622409)
http://linked.open...vai/riv/dodaniDat
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  • 175206
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  • RIV/00216224:14310/12:00062905
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  • Homogeneous effect algebra; TRT-effect algebra; orthocomplete effect algebra; lattice effect algebra; MV-algebra; block; center; atom; sharp element; meager element; sharply dominating effect algebra (en)
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  • [F4BCEEA654CD]
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  • Victoria, CANADA
http://linked.open...i/riv/mistoVydani
  • NEW YORK
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  • 2012 42ND IEEE INTERNATIONAL SYMPOSIUM ON MULTIPLE-VALUED LOGIC (ISMVL)
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  • Paseka, Jan
  • Niederle, Josef
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  • 000309229100058
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issn
  • 0195-623X
number of pages
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  • 10.1109/ISMVL.2012.27
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  • IEEE
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  • 9780769546735
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  • 14310
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