Intersection Theorem, Generalized L-s-KKM

碩士 === 國立新竹教育大學 === 人資處數學教育碩士班 === 95 === In this paper, we obtain a new intersection theorem in L-convex spaces, this theorem generalizes and improves the main result of Lu and Tang [27]. As applications, we get a fixed point theorem, a maximal element theorem, a coincidence theorem, and some exist...

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Main Author: 吳俊輝
Other Authors: 張東輝
Format: Others
Language:en_US
Published: 2006
Online Access:http://ndltd.ncl.edu.tw/handle/17128677439369596692
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spelling ndltd-TW-095NHCT54800102015-10-13T16:41:04Z http://ndltd.ncl.edu.tw/handle/17128677439369596692 Intersection Theorem, Generalized L-s-KKM 交集定理、推廣型L-s-KKM定理及其應用 吳俊輝 碩士 國立新竹教育大學 人資處數學教育碩士班 95 In this paper, we obtain a new intersection theorem in L-convex spaces, this theorem generalizes and improves the main result of Lu and Tang [27]. As applications, we get a fixed point theorem, a maximal element theorem, a coincidence theorem, and some existence theorems concerning minimax inequalities in L-convex spaces. Our results generalize many well-known results. 張東輝 2006 學位論文 ; thesis 25 en_US
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language en_US
format Others
sources NDLTD
description 碩士 === 國立新竹教育大學 === 人資處數學教育碩士班 === 95 === In this paper, we obtain a new intersection theorem in L-convex spaces, this theorem generalizes and improves the main result of Lu and Tang [27]. As applications, we get a fixed point theorem, a maximal element theorem, a coincidence theorem, and some existence theorems concerning minimax inequalities in L-convex spaces. Our results generalize many well-known results.
author2 張東輝
author_facet 張東輝
吳俊輝
author 吳俊輝
spellingShingle 吳俊輝
Intersection Theorem, Generalized L-s-KKM
author_sort 吳俊輝
title Intersection Theorem, Generalized L-s-KKM
title_short Intersection Theorem, Generalized L-s-KKM
title_full Intersection Theorem, Generalized L-s-KKM
title_fullStr Intersection Theorem, Generalized L-s-KKM
title_full_unstemmed Intersection Theorem, Generalized L-s-KKM
title_sort intersection theorem, generalized l-s-kkm
publishDate 2006
url http://ndltd.ncl.edu.tw/handle/17128677439369596692
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