2019
DOI: 10.1080/16168658.2020.1840317
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A Novel VIKOR-TODIM Approach Based on Havrda–Charvat–Tsallis Entropy of Intuitionistic Fuzzy Sets to Evaluate Management Information System

Abstract: The utilisation of Management information system has grabbed the attention since last decades. The selection of management sources is a difficult assignment for decision-experts. Thus, the present article develops a new technique using entropy measures and a novel extended VIKOR-TODIM model of Intuitionistic Fuzzy Sets. A new parametric entropy measure based on Havrda-Charvat-Tsallis entropy for a probability distribution is proposed and discussed their particular cases. Some properties of this measure has bee… Show more

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Cited by 3 publications
(4 citation statements)
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“…They proposed two families of information measure for IFSs. Let the finite universe of discourse be and an IFS , the two forms of are as follows: and Further, the modified version of Hung and Yang [ 41 ] information measure proposed by Arya and Kumar [ 12 ] is given as follows: where , is the degree of membership, is the degree of non-membership, is the degree of hesitancy, respectively, and .…”
Section: History Of Fuzzy Measuresmentioning
confidence: 99%
See 3 more Smart Citations
“…They proposed two families of information measure for IFSs. Let the finite universe of discourse be and an IFS , the two forms of are as follows: and Further, the modified version of Hung and Yang [ 41 ] information measure proposed by Arya and Kumar [ 12 ] is given as follows: where , is the degree of membership, is the degree of non-membership, is the degree of hesitancy, respectively, and .…”
Section: History Of Fuzzy Measuresmentioning
confidence: 99%
“…Particular Cases: If then ( 13 ) becomes an extension of Hung and Yang [ 41 ] IF entropy for picture fuzzy set as : If and , then ( 13 ) becomes Hung and Yang [ 41 ] entropy . If (neutral degree), then proposed entropy alters into an IF entropy studied by Arya and Kumar [ 12 ]: If , then ( 13 ) recovers the fuzzy entropy: where . If and , then ( 13 ) recovers Deluca and Termini [ 36 ] entropy: i.e., …”
Section: History Of Fuzzy Measuresmentioning
confidence: 99%
See 2 more Smart Citations