Add to ORKGThe class of increasing along rays functions is generalized to consider vector valued functions. A general approach through scalarization is used and minimal properties for the scalarization are given. The class of vector increasing along rays functions introduced is compared with the scalar one to prove similar properties hold. The relation with convex and generalized convex functions is preserved for the vector valued counterpart
Some inequalities of Hermite-Hadamard type for increasing convexalong-rays functions are given. Exam...
We introduce semicontinuity concepts for functions f with values in the space C(Y) of closed convex ...
第52回自動制御連合講演会, 2009年11月21,22日（大阪大学）In this study, we propose computational method on several scalari...
The class of increasing along rays functions is generalized to consider vector valued functions. A ...
In this chapter the role of generalized convex functions in optimization is stressed. A particular a...
In this paper, we generalize the well-known notions of minimax, maximin, and saddle point to vector-...
The aim of this paper is to study, in a systematic way, relationships and first-order characterizati...
We give a definition of gamma-convergence (epi-convergence) for the case of vector valued sequences ...
In this paper we continue the study of polar generalized convexity of vector valued functions initia...
It is well-known that a real valued function is convex if and only if its epigraph is a convex set; ...
this paper is to analyse the notion of convexity for vector functions from an invariant point of vie...
Cnop-Grandsard Francine. Vector valued holomorphic functions with bounded growth. I. In: Bulletin de...
In this paper we investigate the link between a Minty variational inequality and the notion of incr...
In this article, we study the class of increasing and convex along rays (ICAR) functions over a cone...
Cnop-Grandsard Francine. Vector valued holomorphic functions with bounded growth. II. In: Bulletin d...
Some inequalities of Hermite-Hadamard type for increasing convexalong-rays functions are given. Exam...
We introduce semicontinuity concepts for functions f with values in the space C(Y) of closed convex ...
第52回自動制御連合講演会, 2009年11月21,22日（大阪大学）In this study, we propose computational method on several scalari...
The class of increasing along rays functions is generalized to consider vector valued functions. A ...
In this chapter the role of generalized convex functions in optimization is stressed. A particular a...
In this paper, we generalize the well-known notions of minimax, maximin, and saddle point to vector-...
The aim of this paper is to study, in a systematic way, relationships and first-order characterizati...
We give a definition of gamma-convergence (epi-convergence) for the case of vector valued sequences ...
In this paper we continue the study of polar generalized convexity of vector valued functions initia...
It is well-known that a real valued function is convex if and only if its epigraph is a convex set; ...
this paper is to analyse the notion of convexity for vector functions from an invariant point of vie...
Cnop-Grandsard Francine. Vector valued holomorphic functions with bounded growth. I. In: Bulletin de...
In this paper we investigate the link between a Minty variational inequality and the notion of incr...
In this article, we study the class of increasing and convex along rays (ICAR) functions over a cone...
Cnop-Grandsard Francine. Vector valued holomorphic functions with bounded growth. II. In: Bulletin d...
Some inequalities of Hermite-Hadamard type for increasing convexalong-rays functions are given. Exam...
We introduce semicontinuity concepts for functions f with values in the space C(Y) of closed convex ...
第52回自動制御連合講演会, 2009年11月21,22日（大阪大学）In this study, we propose computational method on several scalari...