Existence theorems for second-order radial epiderivatives
Abstract
Keywords
Kaynakça
- Aubin, J.P.,1981, Contingent Derivatives of Set-Valued Maps and Existence of Solutions to Nonlinear Inclusions and Differential Inclusions. In: Nachbin, L (ed.) Mathematics Analysis and Applications, part A, 160-229, Academic Press, New York.
- Aubin, J.P., Frankowska, H., 1990, Set Valued Analysis,Birkhauser, Boston.
- Aghezzaf, B. and Hachimi, M., 1999, Second Order Optimality Conditions in Multiobjective Optimization Problems,J. Optim. Theory Apply., 102,1,37-50.
- Anh, N.L.H., and Khanh, P.Q., 2013, Higher-Order Optimality Conditions in Set-Valued optimization Using Radial Sets and Radial Derivatives. J. Glob Optim.,56,2,519-536.
- Anh, N.L.H. and Khanh, P.Q., 2014, Higher-Order optimality Conditions for Proper Efficiency in Nonsmooth Vector Optimization Using Radial Sets and Radial Derivatives,J. Glob Optim., 58,4, 693-709.
- Anh, N.L.H. Khanh, P.Q. and Tung, L.T., 2011, Higher-Order Radial Derivatives and Optimality Conditions in Nonsmooth Vector Optimization, Nonlinear Anal.Theory Meth.Appl.,74,7365-7379.
- Bazan, F.F., 2001, Optimality Conditions in Nonconvex Set-Valued Optimization, Mathematical Methods of Operations Research,53, 403-417.
- Bazan, F.F., 2003, Radial Epiderivatives and Asymptotic Functions in Nonconvex Vector Optimization, SIAM J. Optimization, 14,284-305.
Ayrıntılar
Birincil Dil
İngilizce
Konular
-
Bölüm
Araştırma Makalesi
Yazarlar
Gonca Inceoglu
Türkiye
Yayımlanma Tarihi
30 Mart 2017
Gönderilme Tarihi
24 Şubat 2017
Kabul Tarihi
24 Nisan 2017
Yayımlandığı Sayı
Yıl 2017 Cilt: 5 Sayı: 2