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引文資料
題名:
A Fuzzy Risk-Assessment Method Using a TOPSIS Approach Based on Interval-Valued Fuzzy Numbers
書刊名:
工業工程學刊
作者:
賴虹霖
/
陳亭羽
作者(外文):
Lai, Hung-lin
/
Chen, Ting-yu
出版日期:
2011
卷期:
28:6
頁次:
頁467-484
主題關鍵詞:
區間值模糊數
;
風險分析
;
決策制定
;
相似度衡量
;
高科技公司
;
TOPSIS
;
Interval-valued fuzzy numbers
;
Risk analysis
;
Decision making
;
Similarity measure
;
High-tech corporation
原始連結:
連回原系統網址
相關次數:
被引用次數:期刊(
1
) 博士論文(0) 專書(0) 專書論文(0)
排除自我引用:
1
共同引用:0
點閱:15
Because of the importance of reducing risks in a high-tech corporation, decision makers need a useful method to help them find the alternative with the lowest risk from a given set. In particular, in an uncertain and complex situation, making a choice becomes more difficult for decision makers. In this article, we analyzed the risks of a particular decision in linguistic terms and based on interval-valued fuzzy numbers (IVFNs). We also extended a similarity measure in the technique for order preference based on similarity to the ideal solution (TOPSIS) approach by measuring the similarity of each alternative to positive and negative ideal IVFNs. Rather than calculating the distance between the alternatives and the positive/negative ideal solution in the TOPSIS method, we used the similarity measure between IVFNs to replace distance in this approach. Even with the same distance between IVFNs, the measure may have different shapes or directions, which may lead to nonintuitive results. In the proposed method, we used a fixed ideal solution that could simplify the calculations of a similarity measure between IVFNs. We also applied the similarity measure between IVFNs to the decision-making process to increase the ability of the process to account for risks in a variable, complex, and uncertain environment.
以文找文
期刊論文
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29.
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會議論文
1.
Chen, S. J.(2006)。A New Method for Handling the Similarity Measure Problems of Interval-Valued Fuzzy Numbers。The second international conference on natural computation and the third international conference on fuzzy systems and knowledge discovery,(會議日期: 0924-0928)。Xi’an, China。325-334。
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2.
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1.
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2.
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3.
T.Y. Chen and C.Y. Tsao(2008)。The intervalvalued fuzzy TOPSIS method and experimental analysis。
4.
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5.
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6.
J. Harding, C. Walker and E. Walker(2010)。The variety generated by the truth value algebra of type-2 fuzzy sets。
7.
G.R. Jahanshahloo, F. Hosseinzadeh Lotfi and A.R. Davoodi(2009)。Extension of TOPSIS for decisionmaking problems with interval data: interval efficiency。
8.
N.N. Karnik and J.M. Mendel(2001)。Operations on type-2 fuzzy sets。
9.
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10.
R. Lan and J.L. Fan(2009)。TOPSIS decision-making method for three parameters interval-valued fuzzy sets。
11.
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12.
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13.
K.J. Schmucker(1984)。Fuzzy Sets。
14.
G. Wang and X. Li(1998)。The applications of intervalvalued fuzzy numbers and interval-distribution numbers。
15.
L.A. Zadeh(2005)。Toward a generalized theory of uncertainty (GTU) – an outline。
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