Sufficient efficiency criteria in multiobjective fractional programming with generalized $$\left( \mathcal {F},b,\phi ,\rho ,\theta \right) $$ F , b , ϕ , ρ , θ -univex $$n$$ n -set functions
Author:
Publisher
Springer Science and Business Media LLC
Subject
Control and Optimization
Link
http://link.springer.com/content/pdf/10.1007/s11590-014-0783-1.pdf
Reference12 articles.
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2. Mishra, S.K.: Duality for multiple objective fractional subset programming with generalized ( $${\cal F}, \rho, \sigma, \theta $$ F , ρ , σ , θ )-V-type-I functions. J. Glob. Optim. 36(4), 499–516 (2006)
3. Mishra, S.K., Jaiswal, M., Pankaj.: Optimality conditions for multiple objective fractional subset programming with $$\left(\rho , \sigma , \theta \right)$$ ρ , σ , θ -type-I and related non-convex functions. Calcolo 49(3), 177–192 (2012)
4. Mishra, S.K., Wang, S.Y., Lai, K.K.: Optimality and duality for a multi-objective programming problem involving generalized d-type-I and related n-set functions. Eur. J. Oper. Res. 173(2), 405–418 (2006)
5. Mishra, S.K., Wang, S.Y., Lai, K.K.: Optimality conditions for multiple objective fractional subset programming with $$\left({\cal F}, \rho, \sigma, \theta \right)$$ F , ρ , σ , θ -V-type I and related non-convex functions. Math. Comput. Model. 48(7–8), 1201–1212 (2008)
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1. Optimality and duality results for fractional programming problems under E-univexity;Numerical Algorithms;2024-05-04
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