Fixed point theorem for composite functions
This study is about the part of the composition of functions obtainet from the series itertions. In this study, we tried to Show what can be said about the fixed point of compositions on every step of the way by using lines and counterparts on the plane geometry when, as series, the compositi...
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BİSKA Bilisim Company
2019-01-01
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doaj-63c26d26cfa041faa3e9a5a9debe43072020-11-24T21:47:23ZengBİSKA Bilisim CompanyNew Trends in Mathematical Sciences2147-55202147-55202019-01-017100100710.20852/ntmsci.2019.3338502Fixed point theorem for composite functionsşükrü İLGÜN0şükrü İLGÜN1Kafkas Üniversitesi Eğitim Fakültesi Matematik Eğitimi Anabilim Dalı.KARSKafkas Üniversitesi Eğitim Fakültesi Matematik Eğitimi Anabilim Dalı.KARSThis study is about the part of the composition of functions obtainet from the series itertions. In this study, we tried to Show what can be said about the fixed point of compositions on every step of the way by using lines and counterparts on the plane geometry when, as series, the compositions of a function which has a fixed point are calculated. Also, we showed the relation between the x-intercepts of series composition of an F(x) function and the fixed point of the composition. Before everything else, with this study, the writer’s aim is to stop being an abstract concept of the fixed point theory thanks to the concepts of the plane geometry and so to take interest of the readers to its visiual side.https://ntmsci.com/ajaxtool/GetArticleByPublishedArticleId?PublishedArticleId=8502Composite functionplane geometryfixed point. |
collection |
DOAJ |
language |
English |
format |
Article |
sources |
DOAJ |
author |
şükrü İLGÜN şükrü İLGÜN |
spellingShingle |
şükrü İLGÜN şükrü İLGÜN Fixed point theorem for composite functions New Trends in Mathematical Sciences Composite function plane geometry fixed point. |
author_facet |
şükrü İLGÜN şükrü İLGÜN |
author_sort |
şükrü İLGÜN |
title |
Fixed point theorem for composite functions |
title_short |
Fixed point theorem for composite functions |
title_full |
Fixed point theorem for composite functions |
title_fullStr |
Fixed point theorem for composite functions |
title_full_unstemmed |
Fixed point theorem for composite functions |
title_sort |
fixed point theorem for composite functions |
publisher |
BİSKA Bilisim Company |
series |
New Trends in Mathematical Sciences |
issn |
2147-5520 2147-5520 |
publishDate |
2019-01-01 |
description |
This study is about the part of the composition of functions obtainet from the series itertions. In this study, we tried to Show what can be said about the fixed point of compositions on every step of the way by using lines and counterparts on the plane geometry when, as series, the compositions of a function which has a fixed point are calculated. Also, we showed the relation between the x-intercepts of series composition of an F(x) function and the fixed point of the composition. Before everything else, with this study, the writer’s aim is to stop being an abstract concept of the fixed point theory thanks to the concepts of the plane geometry and so to take interest of the readers to its visiual side. |
topic |
Composite function plane geometry fixed point. |
url |
https://ntmsci.com/ajaxtool/GetArticleByPublishedArticleId?PublishedArticleId=8502 |
work_keys_str_mv |
AT sukruilgun fixedpointtheoremforcompositefunctions AT sukruilgun fixedpointtheoremforcompositefunctions |
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1725897275334459392 |