[
Aggarwal, S. (1998) Optimality and duality in mathematical programming involving generalized convex functions. Ph.D. thesis, University of Delhi, Delhi.
]Search in Google Scholar
[
Aghezzaf, B. (2003) Second order mixed type duality in multiobjective programming problem. Journal of Mathematical Analysis and Applications 285, 97–106.
]Search in Google Scholar
[
Ahmad, I. and Husain, Z. (2006) Second order (F; α ρ d)-convexity and duality in multiobjective programming. Information Sciences 176, 3094–3103.
]Search in Google Scholar
[
Auslender, A. (1979) Penalty methods for computing points that satisfy second order necessary conditions. Mathematical Programming 17, 229–238.
]Search in Google Scholar
[
Ben-Tal, A. and Zowe, J. (1985) Directional derivatives in nonsmooth optimization. Journal of Optimization Theory and Applications 47, 483–490.
]Search in Google Scholar
[
Coladas, L., Li, Z. and Wang, S. (1994) Optimality conditions for multiobjective and nonsmooth minimisation in abstract spaces. Bulletin of Australian Mathematical Society 50, 205–218.
]Search in Google Scholar
[
Cominetti, R. and Correa, R. (1990) A generalized second-order derivative in nonsmooth optimization. SIAM Journal on Control and Optimization 28, 789-809.
]Search in Google Scholar
[
Demyanov, W.F. and Pevnyi, A.B. (1974) Expansion with Respect to a Parameter of the Extremal Values of Game Problems. USSR Computational Mathematics and Mathematical Physics 14, 33-45.
]Search in Google Scholar
[
Facchinei, F. and Lucidi, S. (1998) Convergence to Second Order Stationary Points in Inequality Constrained Optimization. Mathematics of Operations Research 23, 746—766.
]Search in Google Scholar
[
Flores-Bazan, F., Hadjisavvas, N. and Vera, C. (2007) An Optimal Alternative Theorem and Applications to Mathematical Programming. Journal of Global Optimization 37, 229–243.
]Search in Google Scholar
[
Giorgi, G. and Guerraggio, A. (1996) The notion of invexity in vector optimization: Smooth and nonsmooth case. In: J. P. Crouzeix, J. E. Martinez-Legaz and M. Volle (Eds), Generalized Convexity, Generalized Monotonicity: Recent Results. Nonconvex Optimization and Its Applications, 27, Kluwer Academic Publishers, Dordrecht, 389–401.
]Search in Google Scholar
[
Hanson, M.A. (1993) Second order invexity and duality in mathematical programming. Opsearch 30, 313–320.
]Search in Google Scholar
[
Kumar, P. and Sharma, B. (2017) Higher order e ciency and duality for multiobjective variational problem. Control and Cybernetics, 46, 137-145.
]Search in Google Scholar
[
Luenberger, D. G. and Ye, Y. (2008) Linear and Nonlinear Programmming. Springer, New York.
]Search in Google Scholar
[
Mangasarian, O.L. (1975) Second and higher-order duality in nonlinear programming. Journal of Mathematical Analysis and Applications 51, 607–620.
]Search in Google Scholar
[
Mishra, S.K. (1997) Second order generalized invexity and duality in mathematical programming. Optimization 42, 51–69.
]Search in Google Scholar
[
Mond, B. (1974) Second-order duality for nonlinear programs. Opsearch 11, 90–99.
]Search in Google Scholar
[
Mond, B. and Weir, T. (1981-1983) Generalized convexity and higher order duality. Journal of Mathematical Sciences, 16–18, 74–94.
]Search in Google Scholar
[
Nocedal, J. and Wright, S. J. (2006) Numerical Optimization. Springer, New York.
]Search in Google Scholar
[
Suneja, S. K., Sharma, S. and Vani (2008) Second-order duality in vector optimization over cones. Journal of Applied Mathematics and Informatics 26, 251–261.
]Search in Google Scholar
[
Yuan, G. X., Chang, K. W., Hsieh, C. J. and Lin, C. J. (2010) A Comparison of Optimization Methods and Software for Large-scale L1-regularized Linear Classification. Journal of Machine Learning Research 11, 3183–3234.
]Search in Google Scholar