Pointwise well-posedness in set optimization with cone proper sets
暂无分享,去创建一个
Enrico Miglierina | Elena Molho | César Gutiérrez | Vicente Novo | E. Molho | V. Novo | C. Gutiérrez | E. Miglierina
[1] Enrico Miglierina,et al. A Mountain Pass-type Theorem for Vector-valued Functions , 2011 .
[2] Truong Xuan Duc Ha. Some Variants of the Ekeland Variational Principle for a Set-Valued Map , 2005 .
[3] C. Gerth,et al. Nonconvex separation theorems and some applications in vector optimization , 1990 .
[4] Marius Durea. Scalarization for pointwise well-posed vectorial problems , 2007, Math. Methods Oper. Res..
[5] Roberto Lucchetti,et al. Minima of quasi-convex functions , 1989 .
[6] Andreas H. Hamel,et al. Minimal element theorems and Ekeland's principle with set relations , 2006 .
[7] Andreas H. Hamel,et al. Duality for Set-Valued Measures of Risk , 2010, SIAM J. Financial Math..
[8] Bienvenido Jiménez,et al. A Set-Valued Ekeland's Variational Principle in Vector Optimization , 2008, SIAM J. Control. Optim..
[9] César Gutiérrez,et al. A Brézis–Browder principle on partially ordered spaces and related ordering theorems , 2011 .
[10] L. Rodríguez-Marín,et al. Nonconvex scalarization in set optimization with set-valued maps , 2007 .
[11] Johannes Jahn,et al. Vector optimization - theory, applications, and extensions , 2004 .
[12] Andreas Löhne,et al. Vector Optimization with Infimum and Supremum , 2011, Vector Optimization.
[13] Luis Rodríguez-Marín,et al. Existence theorems for set optimization problems , 2007 .
[14] C. Zălinescu,et al. Recession cones and asymptotically compact sets , 1993 .
[15] César Gutiérrez,et al. Generalized ε-quasi-solutions in multiobjective optimization problems: Existence results and optimality conditions , 2010 .
[16] Enrico Miglierina,et al. Well-posedness and convexity in vector optimization , 2003, Math. Methods Oper. Res..
[17] Daishi Kuroiwa,et al. On cone of convexity of set-valued maps , 1997 .
[18] Kok Lay Teo,et al. Well-posedness for set optimization problems , 2009 .
[19] Darinka Dentcheva,et al. On variational principles, level sets, well-posedness, and ∈-solutions in vector optimization , 1996 .
[20] A. Göpfert. Variational methods in partially ordered spaces , 2003 .
[21] Daishi Kuroiwa,et al. Convexity for set-valued maps , 1996 .
[22] R. Young. The algebra of many-valued quantities , 1931 .
[23] Nicolae Popovici,et al. Characterizations of convex and quasiconvex set-valued maps , 2003, Math. Methods Oper. Res..
[24] C. Tammer,et al. Theory of Vector Optimization , 2003 .
[25] L. Thibault,et al. Strict approximate solutions in set-valued optimization with applications to the approximate Ekeland variational principle☆ , 2010 .
[26] Bienvenido Jiménez,et al. Strict Efficiency in Set-Valued Optimization , 2009, SIAM J. Control. Optim..
[27] H. W. Corley,et al. Existence and Lagrangian duality for maximizations of set-valued functions , 1987 .
[28] Daishi Kuroiwa,et al. On set-valued optimization , 2001 .
[29] Enrico Miglierina,et al. Well-Posedness and Scalarization in Vector Optimization , 2005 .