The fundamental concept of fuzzy sets and fuzzyness were applied in various areas. In 1974 Sugeno〔6〕defined the fuzzy integral as ∫Afdu = V 〔α∧μ({f > α}∩Α)〕. Α∈A, α>0 = = where { f...
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다국어 초록 (Multilingual Abstract)
The fundamental concept of fuzzy sets and fuzzyness were applied in various areas. In 1974 Sugeno〔6〕defined the fuzzy integral as ∫Afdu = V 〔α∧μ({f > α}∩Α)〕. Α∈A, α>0 = = where { f...
The fundamental concept of fuzzy sets and fuzzyness were applied in various areas. In 1974 Sugeno〔6〕defined the fuzzy integral as
∫Afdu = V 〔α∧μ({f > α}∩Α)〕. Α∈A,
α>0 =
=
where { f > α } = { χεΧ|f (χ) >α}, and denote by "V" and "∧" the
= =
operations "sup" and "inf" in 〔0, ∞〕. In this paper we shall define the fuzzy-Lebesgue Integral with respect to a T-fuzzy measure as a modification of Sugeno's fuzzy integral and show that the monotone convergence theorem and Fatou's lemma hold for this fuzzy-Lebesgue integral.
On the Uniqueness for Hahn-Banach Extensions from the Space of L¹-Analytic Functions
Cross section for the electron ionization of N₂
韓ㆍ美兩國의 中等學校 科學敎師 養成制度와 그 敎育內容에 關한 比較硏究