Template-Type: ReDIF-Paper 1.0
Series: Tinbergen Institute Discussion Papers
Creation-Date: 1997-11-29
Number: 97-121/4
Author-Name: J.B.G. Frenk
Author-Email: frenk@few.eur.nl
Author-Workplace-Name: Erasmus University Rotterdam
Author-Name: G. Kassay
Author-Workplace-Name: Babes-Bolyai University Cluj, Romania
Title: On Classes of Generalized Convex Functions, Farkas-Type Theorems and Lagrangian Duality
Abstract: In this paper we introduce several classes of generalized convexfunctions already discussed in the literature and show the relationbetween those function classes. Moreover, for some of those functionclasses a Farkas-type theorem is proved. As such this paper unifiesand extends results existing in the literature and shows how these resultscan be used to verify Farkas-type theorems and strong Lagrangian dualityresults in finite dimensional optimization.
Keywords: Generalized convexity; Farkas-type theorems; Lagrangian duality
File-Url: https://papers.tinbergen.nl/97121.pdf
File-Format: application/pdf
File-Size: 232955 bytes
Handle: RePEc:tin:wpaper:19970121