On aggregation of normed structures

In 1981, Borsik and Doboš studied in depth the problem of how to merge, by means of a function, a collection (not necessarily finite) of distance spaces in order to obtain a single one as a result [J. Borsik, J. Doboš, On a product of metric spaces, Math. Slovaca 31 (1981) 193–205]. Later on, Herbur...

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Bibliographic Details
Published in:	Mathematical and computer modelling Vol. 54; no. 1; pp. 815 - 827
Main Authors:	Martín, J., Mayor, G., Valero, O.
Format:	Journal Article
Language:	English
Published:	Kidlington Elsevier Ltd 01.07.2011 Elsevier
Subjects:	Aggregation operator algorithms Artificial intelligence Asymmetric distance Complexity analysis of algorithms Exact sciences and technology Functional analysis General topology Information fusion Mathematical analysis Mathematics Methods of scientific computing (including symbolic computation, algebraic computation) Numerical analysis. Scientific computation Quasi-norm Sciences and techniques of general use topology Topology. Manifolds and cell complexes. Global analysis and analysis on manifolds Complexity analysis of algorithms Quasi-norm Asymmetric distance Artificial intelligence Aggregation operator Information fusion Metric space Space complexity Computer program Applied mathematics Algorithm complexity Ordered linear space Mathematical model Algorithm analysis Computer aided analysis
ISSN:	0895-7177, 1872-9479
Online Access:	Get full text
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