Results 171 to 178 of about 2,017 (178)

States on Pseudo MV-Algebras

Studia Logica, 2001
MV-algebras are an algebraic counterpart of Łukasiewicz infinite-valued propositional logic. By D. Mundici, they are in a one-to-one correspondence with unital abelian lattice-ordered groups (\(\ell \)-groups). Pseudo MV-algebras are a non-commutative generalization of MV-algebras, and \textit{A. Dvurečenskij} [``Pseudo MV-algebras are intervals in \(l\
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n-roots on MV-algebras

Fuzzy Sets and Systems
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Dvurečenskij, A., Zahiri, O., Shenavaei, M., Borzooei, R.A.   +3 more
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Submeasures on nuanced MV-algebras

Fuzzy Sets and Systems, 2014
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Semi MV -Algebras

2013
In this paper we introduced the notions of fuzzy point MV -algebra and fuzzypoint MV -ideals and discuss the relationship between them and the ideals of MV -algebra.Also we study the product of two fuzzy point MV -algebras.
Hasankhani, M. Musa, Saeid, A. Borumand
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Polyadic MV‐Algebras

Mathematical Logic Quarterly, 1980
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Perfect MV-Algebras

2016
Antonio Di Nola, Revaz Grigolia, Esko Turunen   +2 more
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Product MV-algebras

2001
DI NOLA, Antonio, A. DVURECENSKIJ
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ON MV-ALGEBRAS

1995
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