The construction of left-continuous t-norms: a geometric approach in two dimensions

DOI10.1016/J.FSS.2013.11.007zbMath1334.03029OpenAlexW2018440241MaRDI QIDQ279423

Thomas Vetterlein

Publication date: 28 April 2016

Published in: Fuzzy Sets and Systems (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.fss.2013.11.007

Mathematics Subject Classification ID

Fuzzy logic; logic of vagueness (03B52)

Related Items (4)

Method for higher order polynomial Sugeno fuzzy inference systems ⋮ Co-rotation-annihilations of residuated semigroups ⋮ Rotation logics ⋮ Real coextensions as a tool for constructing triangular norms

Cites Work

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• Generalized continuous and left-continuous t-norms arising from algebraic semantics for fuzzy logics
• The triple rotation method for constructing t-norms
• On the geometry of associativity.
• \(H\)-transformation of t-norms
• THE STRUCTURE OF RESIDUATED LATTICES
• On Weakly Cancellative Fuzzy Logics
• Structure of left-continuous triangular norms with strong induced negations (II) Rotation-annihilation construction
• Structure of left-continuous triangular norms with strong induced negations (I) Rotation construction
• Totally Ordered Monoids Based on Triangular Norms
• On Some Varieties of MTL-algebras
• Totally ordered commutative monoids
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