2009•Journal of Nanchang UniversityRequires access

Minmax Theorems For Vector-valued Mappings on G-Convex Spaces(II)

FU Jun-yi

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Abstract

The natural quasi-concave mapping on G-convex space is introduced and its property is shown.Using the scalarization method and fixed point theorem,minimax theorems for quasi-concave mapping and natural quasi-concave mapping are established.

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What this paper is about

The natural quasi-concave mapping on G-convex space is introduced and its property is shown.Using the scalarization method and fixed point theorem,minimax theorems for quasi-concave mapping and natural quasi-concave mapping are established.

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Available abstract

The natural quasi-concave mapping on G-convex space is introduced and its property is shown.Using the scalarization method and fixed point theorem,minimax theorems for quasi-concave mapping and natural quasi-concave mapping are established.

Key concepts: Minimax, Mathematics, Regular polygon, Minimax theorem, Property (philosophy), Fixed-point theorem, Space (punctuation), Pure mathematics

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