Titlebook: Generalized Convexity and Vector Optimization; Shashi Kant Mishra,Shou-Yang Wang,Kin Keung Lai Book 2009 Springer-Verlag Berlin Heidelberg

感情

漂亮才會(huì)豪華

滲入

978-3-642-09930-4Springer-Verlag Berlin Heidelberg 2009

綠州

Foreknowledge

https://doi.org/10.1007/978-3-540-85671-9Duality; Generalized Convexity; Kuhn-Tucker Conditions; Mond-Weir type Duality; Multiobjective Programmi

小爭(zhēng)吵

Shashi Kant Mishra,Shou-Yang Wang,Kin Keung LaiThe reader will come to know about the present status of the research in this hot area of research field.The reader does not have to consult various research papers from different journals.Will provid

expdient

https://doi.org/10.1007/978-0-387-21636-2Following Rueda et al. (1995) and Aghezzaf and Hachimi (2001), we define the generalized type I univex problems. In the following definitions, .,. : . × . × [0,1]→., . = lim .(.,.,λ) ≥0, and b does not depend on λ if functions are differentiable, ?.,?. :.→. and η:. ×.→. is an .-dimensionalvector-valued function.

縮短

安定

Generalized Type I and Related Functions,Following Rueda et al. (1995) and Aghezzaf and Hachimi (2001), we define the generalized type I univex problems. In the following definitions, .,. : . × . × [0,1]→., . = lim .(.,.,λ) ≥0, and b does not depend on λ if functions are differentiable, ?.,?. :.→. and η:. ×.→. is an .-dimensionalvector-valued function.

enmesh

Optimality Conditions,In this chapter, we study optimality conditions for several mathematical programs involving type-I and other related functions.