2022
DOI: 10.1051/ro/2022130
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A novel dynamic data envelopment analysis approach with parabolic fuzzy data: Case study in the Indian banking sector

Abstract: Data envelopment analysis (DEA) is a non-parametric approach that measures the efficiency of a decision-making unit (DMU) statically and requires crisp input-output data. However, as a performance analysis tool, DEA overlooks the inter-relationship present among periods, and in many real applications, it is challenging to define the information for variables like customer satisfaction, service quality, etc. in precise form. To fix this, the present paper develops a novel parabolic fuzzy dynamic DEA (PFDDEA) ap… Show more

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Cited by 4 publications
(2 citation statements)
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“…Furthermore, the preceding population structure with three periods is an appropriate delay for the biotic population. For simplicity, first of the population size are set to be a unit with cumulative fuzzy degrees as following, From (4.1), the corresponding fuzzy parameters and initial values are expressed in Parabolic fuzzy numbers(PFNs) as mentioned in 35 – 38 to depict fuzzy phenomenons, special expressing the system and period efficiencies of non-performing assets in 48 , where the degree of fuzzy The parabolic fuzzy numbers are functions according to , which brings out simulation with Matlab with expression as following, The FBQP model ( 2 ): with (4.2) fits both Case I and Case II in the method of fuzzy g-division. Based on Theorem 3.2 and Theorem 3.3, model ( 2 ) have stable evolution ultimately in Table 1 and numerical simulation diagram in Fig.…”
Section: Numerical Examplesmentioning
confidence: 99%
“…Furthermore, the preceding population structure with three periods is an appropriate delay for the biotic population. For simplicity, first of the population size are set to be a unit with cumulative fuzzy degrees as following, From (4.1), the corresponding fuzzy parameters and initial values are expressed in Parabolic fuzzy numbers(PFNs) as mentioned in 35 – 38 to depict fuzzy phenomenons, special expressing the system and period efficiencies of non-performing assets in 48 , where the degree of fuzzy The parabolic fuzzy numbers are functions according to , which brings out simulation with Matlab with expression as following, The FBQP model ( 2 ): with (4.2) fits both Case I and Case II in the method of fuzzy g-division. Based on Theorem 3.2 and Theorem 3.3, model ( 2 ) have stable evolution ultimately in Table 1 and numerical simulation diagram in Fig.…”
Section: Numerical Examplesmentioning
confidence: 99%
“…in Case I, where B = 0.3, A and the initial values xi, i = −2, −1, 0 are parabolic fuzzy numbers(used to depict the system and period efficiencies of non-performing assets as PFNs,see [21]), as follows…”
Section: ψN+1 = Gψnmentioning
confidence: 99%