New family of triangular norms via contrapositive symmetrization of residuated implications
Fuzzy Sets and Systems
A characterization theorem on the rotation construction for triangular norms
Fuzzy Sets and Systems - Theme: Basic concepts
Involutive monoidal t-norm based logic and R0 logic
International Journal of Intelligent Systems
On the structure of left-continuous t-norms that have a continuous contour line
Fuzzy Sets and Systems
The triple rotation method for constructing t-norms
Fuzzy Sets and Systems
Generalizations to the constructions of t-norms: Rotation(-annihilation) construction
Fuzzy Sets and Systems
Rotation-invariant t-norms: The rotation invariance property revisited
Fuzzy Sets and Systems
Cancellativity properties for t-norms and t-subnorms
Information Sciences: an International Journal
On properties of uninorms with underlying t-norm and t-conorm given as ordinal sums
Fuzzy Sets and Systems
Generalized continuous and left-continuous t-norms arising from algebraic semantics for fuzzy logics
Information Sciences: an International Journal
Fuzzy Sets and Systems
Associativity of triangular norms characterized by the geometry of their level sets
Fuzzy Sets and Systems
A construction method of semicopulas from fuzzy negations
Fuzzy Sets and Systems
Hi-index | 0.20 |
Generalizing the notion of a zoom of a t-norm not only allows to extend the triple rotation method and its corresponding decomposition, but also allows to describe the interface between the triple rotation method and the rotation(-annihilation) method. An alternative view on the partition behind the rotation(-annihilation) method is required to make both methods compatible. Besides zooms we also use contour lines and the companion of a t-norm to concisely formulate the results.