文化大學機構典藏 CCUR:Item 987654321/22282
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    Please use this identifier to cite or link to this item: https://irlib.pccu.edu.tw/handle/987654321/22282


    Title: Ranking Fuzzy Sets with Signed Distance and Its Algebraic Structure connected to Algebraic Structure on R
    以有號距離對模糊集的排序及和實數集的代數結構的關聯性
    Authors: 江哲賢(Jershan Chiang)
    李明嘉(Ming-Gar Lee)
    程友文(Yuwen Cheng)
    Contributors: 理學院
    Keywords: Ordering
    Signed Distance
    Algebraic Structure
    Date: 2002
    Issue Date: 2012-05-14 11:27:26 (UTC+8)
    Abstract: 我們利用在R上的有號距離d,推廣到Fs上得有號距離d*。Fs為在R上的模糊集其α-cut存在,且為α的連續函數,0≦α≦1,所形成的集合F和模糊點所形成的集合R*之聯集。在(R,d,<,=,+,.)上的性質利用(R*,d* ,< ,? ,⊕,(‧))或(TE ,<* ,=,⊕* ) 都可以轉移到(Fs ,d* ,< ,= , ⊕* ,(‧))。
    We use the signed distance d on R = (-∞,∞) and extend to the signed distane d* on Fs. Fs is the union of F and R*, where R* is the set of fuzzy point and F is the family of the fuzzy set on R with its existence of α-cut, 0≦α≦1 and being a continuous function of α for the two endpoints of α-cut on [0,1]. The properties on the system (R,d,<,=,+,.) can be transferred to the system (Fs,d* ,< ,? ,⊕,(‧))through the systems (R*, d* , < ,=,⊕,(‧)) or (TE, <* ,= , ⊕*).
    Relation: 華岡理科學報 ; 19 期 (2002 / 05 / 01) , P1 - 12
    Appears in Collections:[College of Science] Hwa Kang Journal of Sciences

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