New Fixed Point Theorems for Generalized Distances
碩士 === 國立高雄師範大學 === 數學系 === 101 === In the recent developments of fixed point theorems is proving the existence of fixed points on partially ordered metric spaces [20, 23], a generalization of the Banach contraction principle for an integral-type inequality [2, 10, 21], and even some applications to...
Main Authors: | , |
---|---|
Other Authors: | |
Format: | Others |
Language: | en_US |
Published: |
2013
|
Online Access: | http://ndltd.ncl.edu.tw/handle/83769481449366548192 |
id |
ndltd-TW-101NKNU5479010 |
---|---|
record_format |
oai_dc |
spelling |
ndltd-TW-101NKNU54790102016-03-21T04:27:52Z http://ndltd.ncl.edu.tw/handle/83769481449366548192 New Fixed Point Theorems for Generalized Distances 在廣義距離函數下的新定點理論 Tuo-Yan Wang 王拓喦 碩士 國立高雄師範大學 數學系 101 In the recent developments of fixed point theorems is proving the existence of fixed points on partially ordered metric spaces [20, 23], a generalization of the Banach contraction principle for an integral-type inequality [2, 10, 21], and even some applications to matrix equations and ordinary dierential equations. In this paper, we want to illustrate some new fixed point theorems for generalized distances with tau-zero function in the partially ordered metric space rather than w-distance [23]. In short, we would like to utilize tau-zero function to provide the existence of fixed points on partially ordered metric spaces which is our goal. Ing-Jer Lin 林英哲 2013 學位論文 ; thesis 17 en_US |
collection |
NDLTD |
language |
en_US |
format |
Others
|
sources |
NDLTD |
description |
碩士 === 國立高雄師範大學 === 數學系 === 101 === In the recent developments of fixed point theorems is proving the existence of fixed points on partially ordered metric spaces [20, 23], a generalization of the Banach contraction principle for an integral-type inequality [2, 10, 21], and even some applications to matrix equations and ordinary dierential equations. In this paper, we want to illustrate some new fixed point theorems for generalized distances with tau-zero function in the partially ordered metric space rather than w-distance [23]. In short, we would like to utilize tau-zero function to provide the existence of fixed points on partially ordered metric spaces which is our goal.
|
author2 |
Ing-Jer Lin |
author_facet |
Ing-Jer Lin Tuo-Yan Wang 王拓喦 |
author |
Tuo-Yan Wang 王拓喦 |
spellingShingle |
Tuo-Yan Wang 王拓喦 New Fixed Point Theorems for Generalized Distances |
author_sort |
Tuo-Yan Wang |
title |
New Fixed Point Theorems for Generalized Distances |
title_short |
New Fixed Point Theorems for Generalized Distances |
title_full |
New Fixed Point Theorems for Generalized Distances |
title_fullStr |
New Fixed Point Theorems for Generalized Distances |
title_full_unstemmed |
New Fixed Point Theorems for Generalized Distances |
title_sort |
new fixed point theorems for generalized distances |
publishDate |
2013 |
url |
http://ndltd.ncl.edu.tw/handle/83769481449366548192 |
work_keys_str_mv |
AT tuoyanwang newfixedpointtheoremsforgeneralizeddistances AT wángtàniè newfixedpointtheoremsforgeneralizeddistances AT tuoyanwang zàiguǎngyìjùlíhánshùxiàdexīndìngdiǎnlǐlùn AT wángtàniè zàiguǎngyìjùlíhánshùxiàdexīndìngdiǎnlǐlùn |
_version_ |
1718209384804253696 |