In this paper some classes of vector valued generalized concave functions will be compared in the bicriteria case, that is when the images of the functions are contained in R-2. We will prove that, in the bicriteria case, continuous (C,C)-quasiconcave functions coincide with C-quasiconcave functions introduced by Luc; we will also prove that (C, C)-quasiconcave functions have a first order characterization and that they can be characterized by means of their increasness and decreasness.
Titolo: | Generalized Concavity for Bicriteria Functions |
Autori: | CAMBINI R |
Autori interni: | |
Anno del prodotto: | 1998 |
Abstract: | In this paper some classes of vector valued generalized concave functions will be compared in the bicriteria case, that is when the images of the functions are contained in R-2. We will prove that, in the bicriteria case, continuous (C,C)-quasiconcave functions coincide with C-quasiconcave functions introduced by Luc; we will also prove that (C, C)-quasiconcave functions have a first order characterization and that they can be characterized by means of their increasness and decreasness. |
Digital Object Identifier (DOI): | 10.1007/978-1-4613-3341-8_22 |
Appare nelle tipologie: | 2.1 Contributo in volume (Capitolo o Saggio) |
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