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Duality theory in Atanassov’s intuitionistic fuzzy mathematical programming problems: Optimistic, pessimistic and mixed approaches
by
Shiv Prasad Yadav
, Singh, Sujeet Kumar
, Singh, Vishnu
in
Fuzzy logic
/ Fuzzy sets
/ Linear programming
/ Mathematical programming
/ Operations research
/ Queuing theory
/ Researchers
2021
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Duality theory in Atanassov’s intuitionistic fuzzy mathematical programming problems: Optimistic, pessimistic and mixed approaches
by
Shiv Prasad Yadav
, Singh, Sujeet Kumar
, Singh, Vishnu
in
Fuzzy logic
/ Fuzzy sets
/ Linear programming
/ Mathematical programming
/ Operations research
/ Queuing theory
/ Researchers
2021
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Do you wish to request the book?
Duality theory in Atanassov’s intuitionistic fuzzy mathematical programming problems: Optimistic, pessimistic and mixed approaches
by
Shiv Prasad Yadav
, Singh, Sujeet Kumar
, Singh, Vishnu
in
Fuzzy logic
/ Fuzzy sets
/ Linear programming
/ Mathematical programming
/ Operations research
/ Queuing theory
/ Researchers
2021
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Duality theory in Atanassov’s intuitionistic fuzzy mathematical programming problems: Optimistic, pessimistic and mixed approaches
Journal Article
Duality theory in Atanassov’s intuitionistic fuzzy mathematical programming problems: Optimistic, pessimistic and mixed approaches
2021
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Overview
Linear programming problems in fuzzy environment have been investigated by many researchers in the recent years. Some researchers have solved these problems by using primal-dual method with linear and exponential membership functions. These membership functions are particular form of the reference functions. In this paper, we introduce a pair of primal-dual PPs in Atanassov’s intuitionistic fuzzy environment (AIFE) in which the membership and non-membership functions are taken in the form of the reference functions and prove duality results in AIFE by using an aspiration level approach with different view points, viz., optimistic, pessimistic and mixed. Since fuzzy and AIF environments cause duality gap, we propose to investigate the impact of membership functions governed by reference functions on duality gap. This is specially meaningful for fuzzy and AIF programming problems, when the primal and dual objective values may not be bounded. Finally, the duality gap obtained by the approach has been compared with the duality gap obtained by existing approaches.
Publisher
Springer Nature B.V
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