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Recurrence formula to determine the number of new elements for fuzzy topographic topological mapping

Fuzzy Topographic topological Mapping (FTTM) is a mathematical model for solving neuromagnetic inverse problem. FTTM consists of four topological spaces which are connected by three different algorithms. In 2006, Yun showed that FTTM version 1 and FTTM version 2 are homeomorphic, and this homeomorph...

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Main Authors: Ahmad, Tahir, Abd. Elrahman Elsafi, Mohamed Sayed
Format: Article
Published: Zhengzhou University 2014
Subjects:
Q Science
Online Access:http://eprints.utm.my/id/eprint/62413/
http://www.lifesciencesite.com/lsj/life1110/045_24958life111014_316_319.pdf
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spelling my.utm.624132017-06-14T01:21:36Z http://eprints.utm.my/id/eprint/62413/ Recurrence formula to determine the number of new elements for fuzzy topographic topological mapping Ahmad, Tahir Abd. Elrahman Elsafi, Mohamed Sayed Q Science Fuzzy Topographic topological Mapping (FTTM) is a mathematical model for solving neuromagnetic inverse problem. FTTM consists of four topological spaces which are connected by three different algorithms. In 2006, Yun showed that FTTM version 1 and FTTM version 2 are homeomorphic, and this homeomorphism generated 14 new elements of FTTM. This paper presents a recurrence formula to determine the number of the new elements from a combination of k versions of FTTM with respect to n components. Zhengzhou University 2014 Article PeerReviewed Ahmad, Tahir and Abd. Elrahman Elsafi, Mohamed Sayed (2014) Recurrence formula to determine the number of new elements for fuzzy topographic topological mapping. Life Science Journal, 11 (10). pp. 316-319. ISSN 1097-8135 http://www.lifesciencesite.com/lsj/life1110/045_24958life111014_316_319.pdf
institution Universiti Teknologi Malaysia
building UTM Library
collection Institutional Repository
continent Asia
country Malaysia
content_provider Universiti Teknologi Malaysia
content_source UTM Institutional Repository
url_provider http://eprints.utm.my/
topic Q Science
spellingShingle Q Science
Ahmad, Tahir
Abd. Elrahman Elsafi, Mohamed Sayed
Recurrence formula to determine the number of new elements for fuzzy topographic topological mapping
description Fuzzy Topographic topological Mapping (FTTM) is a mathematical model for solving neuromagnetic inverse problem. FTTM consists of four topological spaces which are connected by three different algorithms. In 2006, Yun showed that FTTM version 1 and FTTM version 2 are homeomorphic, and this homeomorphism generated 14 new elements of FTTM. This paper presents a recurrence formula to determine the number of the new elements from a combination of k versions of FTTM with respect to n components.
format Article
author Ahmad, Tahir
Abd. Elrahman Elsafi, Mohamed Sayed
author_facet Ahmad, Tahir
Abd. Elrahman Elsafi, Mohamed Sayed
author_sort Ahmad, Tahir
title Recurrence formula to determine the number of new elements for fuzzy topographic topological mapping
title_short Recurrence formula to determine the number of new elements for fuzzy topographic topological mapping
title_full Recurrence formula to determine the number of new elements for fuzzy topographic topological mapping
title_fullStr Recurrence formula to determine the number of new elements for fuzzy topographic topological mapping
title_full_unstemmed Recurrence formula to determine the number of new elements for fuzzy topographic topological mapping
title_sort recurrence formula to determine the number of new elements for fuzzy topographic topological mapping
publisher Zhengzhou University
publishDate 2014
url http://eprints.utm.my/id/eprint/62413/
http://www.lifesciencesite.com/lsj/life1110/045_24958life111014_316_319.pdf
_version_ 1643655411308429312
score 13.250246

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