Learning Fuzzy Measures
Version 2 2024-06-06, 04:27Version 2 2024-06-06, 04:27
Version 1 2019-06-28, 14:57Version 1 2019-06-28, 14:57
chapter
posted on 2024-06-06, 04:27 authored by Gleb BeliakovGleb Beliakov, Simon JamesSimon James, JZ Wu© 2020, Springer Nature Switzerland AG. This chapter is a key contribution of this work in which various computational approaches to learning fuzzy measures are described. The learning problem is framed from the perspective of data fitting, where we aim to define a model that interpolates or approximates a set of observed or user-specified instances. Fitting is performed with respect to different metrics, and by solving different convex and non-convex optimisation problems. The computational complexity of fuzzy measures is addressed by using simplifying assumptions, in particular the notion of k-order fuzzy measures and the software packages implementing the presented fitting approaches are also described.
History
Volume
382Pagination
205-239ISSN
1434-9922eISSN
1860-0808ISBN-13
9783030153045Publication classification
BN Other book chapter, or book chapter not attributed to DeakinPublisher
SpringerPlace of publication
Cham, SwitzerlandTitle of book
Discrete Fuzzy MeasuresSeries
Studies in Fuzziness and Soft ComputingUsage metrics
Categories
No categories selectedKeywords
Licence
Exports
RefWorksRefWorks
BibTeXBibTeX
Ref. managerRef. manager
EndnoteEndnote
DataCiteDataCite
NLMNLM
DCDC