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Results 1 to 25 of 421368

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On Egoroff's theorems on finite monotone non-additive measure spaceJUN LI; YASUDA, Masami.Fuzzy sets and systems. 2005, Vol 153, Num 1, pp 71-78, issn 0165-0114, 8 p.Article

On Egoroff's theorems on fuzzy measure spacesJUN LI.Fuzzy sets and systems. 2003, Vol 135, Num 3, pp 367-375, issn 0165-0114, 9 p.Article

Conditions for Choquet integral representation of the comonotonically additive and monotone functionalNARUKAWA, Yasuo; MUROFUSHI, Toshiaki.Journal of mathematical analysis and applications. 2003, Vol 282, Num 1, pp 201-211, issn 0022-247X, 11 p.Article

Mesures finiment additives et paradoxes = Finitely additive measures and paradoxesDE LA HARPE, Pierre.Panoramas et synthèses - Société mathématique de France. 2004, Num 18, pp 39-61, issn 1272-3835, 23 p.Article

Relationship among continuity conditions and null-additivity conditions in non-additive measure theoryASAHINA, Shin; UCHINO, Kenta; MUROFUSHI, Toshiaki et al.Fuzzy sets and systems. 2006, Vol 157, Num 5, pp 691-698, issn 0165-0114, 8 p.Article

Possibility Theory and Fuzzy LogicFuzzy sets and systems. 2002, Vol 132, Num 1, issn 0165-0114, 134 p.Serial Issue

A Radon-Nikodym theorem and Lp completeness for finitely additive vector measuresHAGOOD, J. W.Journal of mathematical analysis and applications. 1986, Vol 113, Num 1, pp 266-279, issn 0022-247XArticle

Topological properties of the range of a group-valued finitely additive measureMARTELLOTTI, A.Journal of mathematical analysis and applications. 1985, Vol 110, Num 2, pp 411-424, issn 0022-247XArticle

A complete characterization of all weakly additive measures and of all valuations on the canonical extension of any finite MV-chainWEBER, Siegfried.Fuzzy sets and systems. 2010, Vol 161, Num 9, pp 1350-1367, issn 0165-0114, 18 p.Article

Some properties of the variations of non-additive set functions IIQIANG ZHANG; ZIYOU GAO.Fuzzy sets and systems. 2001, Vol 121, Num 2, pp 257-266, issn 0165-0114Article

The completion of a fuzzy measure and its applicationsLIU, Yian-Kui.Fuzzy sets and systems. 2001, Vol 123, Num 2, pp 137-145, issn 0165-0114Article

Rn-valued finitely additive measures admitting countably additive restrictions preserving the rangeBHASKARA RAO, K. P. S; CANDELORO, D; MARTELLOTTI, A et al.Journal of mathematical analysis and applications. 1993, Vol 177, Num 1, pp 166-169, issn 0022-247XArticle

The extent of non-conglomerability of finitely additive probabilitiesSCHERVISH, M. J; SEIDENFELD, T; KADANE, J. B et al.Zeitschrift für Wahrscheinlichkeitstheorie und Verwandte Gebiete. 1984, Vol 66, Num 2, pp 205-226, issn 0044-3719Article

Structure of the fundamental solution of the dirac equationBEILINSON, A. A.Theoretical and mathematical physics. 2005, Vol 145, Num 2, pp 1504-1510, issn 0040-5779, 7 p.Article

Conglomerability and finite partitionsZAME, A.Proceedings of the American Mathematical Society. 1988, Vol 102, Num 1, pp 165-168, issn 0002-9939Article

The continuity and compactness of Riesz space-valued indirect product measuresKAWABE, Jun.Fuzzy sets and systems. 2011, Vol 175, Num 1, pp 65-74, issn 0165-0114, 10 p.Article

On the null-additivity and the uniform autocontinuity of a fuzzy measureWU CONGXIN; HA MINGHU.Fuzzy sets and systems. 1993, Vol 58, Num 2, pp 243-245, issn 0165-0114Article

Continuity and compactness of the indirect product of two non-additive measuresKAWABE, Jun.Fuzzy sets and systems. 2009, Vol 160, Num 9, pp 1327-1333, issn 0165-0114, 7 p.Article

The Egoroff property and the Egoroff theorem in Riesz space-valued non-additive measure theoryKAWABE, Jun.Fuzzy sets and systems. 2007, Vol 158, Num 1, pp 50-57, issn 0165-0114, 8 p.Article

Set-operational properties of semiatoms in non-additive measure theoryMUROFUSHI, Toshiaki; FUJIMOTO, Katsushige.Journal of mathematical analysis and applications. 2001, Vol 263, Num 2, pp 637-654, issn 0022-247XArticle

On measurable spaces admitting non-Dirac countably additive (0, 1)-measureCHENTSOV, A. G.Doklady. Mathematics. 2002, Vol 65, Num 3, pp 425-428, issn 1064-5624Article

Installation avec évaporateur à air et condenseur à air = Refrigerating unit with an air evaporator and an air condenserJACQUARD, P.Revue pratique du froid et du conditionnement d'air. 1998, Num 862, pp 49-50, issn 0370-6699Article

CondensationJACQUARD, P.Revue pratique du froid et du conditionnement d'air. 1998, Num 854, pp 33-34, issn 0370-6699Article

THE MEASURE EXTENSION THEOREM FOR SUBADDITIVE PROBABILITY MEASURES IN ORTHOMODULAR PHI -CONTINUOUS LATTICESRIECAN B.1979; COMMENT. MATH. UNIV. CAROLINAE; CSK; DA. 1979; VOL. 20; NO 2; PP. 309-316; BIBL. 7 REF.Article

Duality and ordinality in fuzzy measure theoryMUROFUSHI, Toshiaki.Fuzzy sets and systems. 2003, Vol 138, Num 3, pp 523-535, issn 0165-0114, 13 p.Article

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