Several classes of aggregation functions on bounded partially ordered sets are introduced
and discussed. Considering their conjunctive and/or disjunctive attitude, some classification …

Recently, Paiva et al. introduced the concepts of lattice-valued overlap and quasi-overlap
functions, and showed the migrativity, homogeneity and other properties of (quasi-) overlap …

Ordinal sums have been introduced in many different contexts, eg, for posets, semigroups, t-
norms, copulas, aggregation operators, or quite recently for hoops. In this contribution, we …

This paper introduces a new ordinal sum construction of t-norms and t-conorms on bounded
lattices based on interior and closure operators. The proposed method generalizes several …

Having in mind that ordinal sum construction of triangular norms (triangular conorms) may
not work on bounded lattices, in general, we propose a modification of ordinal sums of t …

In this paper, via closure (resp. interior) operators on a bounded lattice L, we propose a
rather effective method to construct uninorms on L with a given triangular norm T (resp …

A proper fusion of complex data is of interest to many researchers in diverse fields, including
computational statistics, computational geometry, bioinformatics, machine learning, pattern …

One of the most important operators in soft computing are the triangular norms (t-norms), as
well as the combination among them. The ordinal sum of triangular norms on [0, 1] has been …

The main purpose of this paper is to solve the problem proposed by Çaylı about uninorms
on bounded lattices and build close relationships among uninorms constructed in this paper …

Recently, Paiva et al. introduced the concept of quasi-overlap functions on bounded lattices
and investigated some vital properties of them. In this paper, we continue consider this …