A Note On Neutrosophic Chaotic Continuous Functions
Many real time problems are based on uncertainity and chaotic environment. To demonstrate this ambiguous suituation more precisely we intend to amalgamate the ideas of chaos theory and neutrosophy. Neutrosophy is a flourishing arena which conceptualizes the notions of true, falsity and indeterminacy...
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University of New Mexico
2019-04-01
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Online Access: | http://fs.unm.edu/NSS/Neutrosophicchaoticcontinuousfunction.pdf |
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doaj-c55025284525498ba206d4a164e3be762020-11-25T02:28:47ZengUniversity of New MexicoNeutrosophic Sets and Systems2331-60552331-608X2019-04-0125768410.5281/zenodo.2631506A Note On Neutrosophic Chaotic Continuous FunctionsT. MadhumathiF. Nirmala IrudayamFlorentin SmarandacheMany real time problems are based on uncertainity and chaotic environment. To demonstrate this ambiguous suituation more precisely we intend to amalgamate the ideas of chaos theory and neutrosophy. Neutrosophy is a flourishing arena which conceptualizes the notions of true, falsity and indeterminacy attributes of an event. Chaos theory is another branch which brings out the concepts of periodic point, orbit and sensitive of a set. Hence in this paper we focus on the introducing the idea of chaotic periodic points, orbit sets, sensitive functions under neutrosophic settings. We start with defining a neutrosophic chaotic space and enlist its properties, As a futher extension we coin neutrosophic chaotic continuous functions and discuss its charaterizations and their interrelationships. We have also illustrated the above said concepts with suitable examples.http://fs.unm.edu/NSS/Neutrosophicchaoticcontinuousfunction.pdfNeutrosophic periodic pointsneutrosophic orbit setsneutrosophic chaotic setsneutrosophic sensitive functionsneutrosophic orbit extremally disconnected spaces |
collection |
DOAJ |
language |
English |
format |
Article |
sources |
DOAJ |
author |
T. Madhumathi F. Nirmala Irudayam Florentin Smarandache |
spellingShingle |
T. Madhumathi F. Nirmala Irudayam Florentin Smarandache A Note On Neutrosophic Chaotic Continuous Functions Neutrosophic Sets and Systems Neutrosophic periodic points neutrosophic orbit sets neutrosophic chaotic sets neutrosophic sensitive functions neutrosophic orbit extremally disconnected spaces |
author_facet |
T. Madhumathi F. Nirmala Irudayam Florentin Smarandache |
author_sort |
T. Madhumathi |
title |
A Note On Neutrosophic Chaotic Continuous Functions |
title_short |
A Note On Neutrosophic Chaotic Continuous Functions |
title_full |
A Note On Neutrosophic Chaotic Continuous Functions |
title_fullStr |
A Note On Neutrosophic Chaotic Continuous Functions |
title_full_unstemmed |
A Note On Neutrosophic Chaotic Continuous Functions |
title_sort |
note on neutrosophic chaotic continuous functions |
publisher |
University of New Mexico |
series |
Neutrosophic Sets and Systems |
issn |
2331-6055 2331-608X |
publishDate |
2019-04-01 |
description |
Many real time problems are based on uncertainity and chaotic environment. To demonstrate this ambiguous suituation more precisely we intend to amalgamate the ideas of chaos theory and neutrosophy. Neutrosophy is a flourishing arena which conceptualizes the notions of true, falsity and indeterminacy attributes of an event. Chaos theory is another branch which brings out the concepts of periodic point, orbit and sensitive of a set. Hence in this paper we focus on the introducing the idea of chaotic periodic points, orbit sets, sensitive functions under neutrosophic settings. We start with defining a neutrosophic chaotic space and enlist its properties, As a futher extension we coin neutrosophic chaotic continuous functions and discuss its charaterizations and their interrelationships. We have also illustrated the above said concepts with suitable examples. |
topic |
Neutrosophic periodic points neutrosophic orbit sets neutrosophic chaotic sets neutrosophic sensitive functions neutrosophic orbit extremally disconnected spaces |
url |
http://fs.unm.edu/NSS/Neutrosophicchaoticcontinuousfunction.pdf |
work_keys_str_mv |
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