@misc{10498/30933,
year = {2023},
url = {http://hdl.handle.net/10498/30933},
abstract = {Multi-adjoint concept lattice theory is a general fuzzy approach of formal concept analysis, which
has diverse interesting properties. One of them is that it is possible to provide different degrees
of preference among the set of objects/attributes. This paper studies a family of implications,
based on the divisible discrete t-norms and in the Miller’s law, which can be associated with a
qualitative range of preference degrees to be considered in the applications by non-expert users
of the FCA framework.},
organization = {Partially supported by the 2014–2020 ERDF Operational Programme in collaboration with the State Research Agency (AEI) in projects PID2019-108991GB-I00 and PID2022-137620NB-I00, with the Ecological and Digital Transition Projects 2021 of the Ministry of Science and Innovation in project TED2021-129748B-I00, and with the Department of Economy, Knowledge, Business and University of the Regional Government of Andalusia in project FEDER-UCA18-108612, and by the European Cooperation in Science & Technology (COST) Action CA17124},
publisher = {Elsevier},
keywords = {Concept lattice},
keywords = {Divisible discrete t-norm},
keywords = {Fuzzy sets},
title = {Preferences in discrete multi-adjoint formal concept analysis},
doi = {10.1016/j.ins.2023.119507},
author = {Cornejo Piñero, María Eugenia and Medina Moreno, Jesús and Ramírez Poussa, Eloísa and Rubio Manzano, Clemente},
}