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Partial Convergence and Continuity of Lattice-Valued Possibilistic Measures
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SYSNO ASEP 0310560 Document Type J - Journal Article R&D Document Type Journal Article Subsidiary J Článek ve WOS Title Partial Convergence and Continuity of Lattice-Valued Possibilistic Measures Title Parciální konvergence a spojitost posibilistických měr s hodnotami ve svazu Author(s) Kramosil, Ivan (UIVT-O) SAI Source Title Computing and Informatics - ISSN 1335-9150
Roč. 27, č. 3 (2008), s. 297-313Number of pages 17 s. Language eng - English Country SK - Slovakia Keywords partially ordered set ; (complete) lattice ; set function ; lattice-valued possibilistic (possibility) measure ; convergence and continuity from below (lower convergence and continuity) ; convergence and continuity from above (upper convergence and continuity) Subject RIV BA - General Mathematics R&D Projects IAA100300503 GA AV ČR - Academy of Sciences of the Czech Republic (AV ČR) CEZ AV0Z10300504 - UIVT-O (2005-2011) UT WOS 000257411500001 EID SCOPUS 47249145144 Annotation The formerly introduced notion of continuity from above (upper continuity) for lattice-valued possibilistic measures has been proved to be a rather strong condition when imposed as demand on such a measure. Hence, our aim will be to introduce some versions of this upper continuity weakened in the sense that the conditions imposed to the whole definition domain of the possibilistic measure in question will be restricted just to certain subdomains. The resulting notion of partial upper convergence and continuity of lattice-valued possibilistic measures will be analyzed in more detail and some results will be introduced and proved. Workplace Institute of Computer Science Contact Tereza Šírová, sirova@cs.cas.cz, Tel.: 266 053 800 Year of Publishing 2009
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