Geodesic
Higher Order Duality in Multiobjective Fractional Programming Problem With Generalized Convexity
Yugoslav journal of operations research, Tome 27 (2017) no. 2, p. 249

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We have introduced higher order generalized hybrid $B-(b, \rho, \theta, \widetilde{p}, \widetilde{r})$-invex function. Then, we have established higher order weak, strong and strict converse duality theorems for a multiobjective fractional programming problem with support function in the numerator of the objective function involving higher order generalized hybrid $B-(b, \rho, \theta, \widetilde{p}, \widetilde{r})$-invex functions. Our results extend and unify several results from the literature.
Classification : 90C26, 90C29, 90C32, 90C46
Keywords: Multiobjective Fractional Programming, Support Function, Duality, Higher Order $B-(b, \rho, \theta, \widetilde{p}, \widetilde{r})$-invex Function 
 Pankaj; Bhuwan Chandra Joshi. Higher Order Duality in Multiobjective Fractional Programming Problem With Generalized Convexity. Yugoslav journal of operations research, Tome 27 (2017) no. 2, p. 249 . http://geodesic.mathdoc.fr/item/YJOR_2017_27_2_a7/
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     author = { Pankaj and Bhuwan Chandra Joshi},
     title = {Higher {Order} {Duality} in {Multiobjective} {Fractional} {Programming} {Problem} {With} {Generalized} {Convexity}},
     journal = {Yugoslav journal of operations research},
     pages = {249 },
     year = {2017},
     volume = {27},
     number = {2},
     language = {en},
     url = {http://geodesic.mathdoc.fr/item/YJOR_2017_27_2_a7/}
}
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