Folding technique on n-cut spliced semigraph in splicing system

Folding technique on n-cut spliced semigraph in splicing system

In biology, DNA splicing system models the recombination behaviours of DNA molecules which require the presence of restriction enzymes. Since it is quite incompetent to describe DNA splicing system in one-dimensional string, hence graph theory is used in describing the complexity of DNA splicing sys...

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Main Authors: Abdul Razak, Muhammad Nur Syiham, Wan, Heng Fong, Sarmin, Nor Haniza
Format: Conference or Workshop Item
Published: 2020
Subjects:
QA Mathematics
Online Access:http://eprints.utm.my/id/eprint/94050/
http://dx.doi.org/10.1063/5.0026045
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Institution: Universiti Teknologi Malaysia
id my.utm.94050
record_format eprints
spelling my.utm.940502022-02-28T13:24:04Z http://eprints.utm.my/id/eprint/94050/ Folding technique on n-cut spliced semigraph in splicing system Abdul Razak, Muhammad Nur Syiham Wan, Heng Fong Sarmin, Nor Haniza QA Mathematics In biology, DNA splicing system models the recombination behaviours of DNA molecules which require the presence of restriction enzymes. Since it is quite incompetent to describe DNA splicing system in one-dimensional string, hence graph theory is used in describing the complexity of DNA splicing system. Thus by graph splicing system, a type of semigraph can be obtained, called as n-cut spliced semigraph. Various concepts of graph theory have been applied on semigraph to study its characteristics and properties. In this study, the focus is on the application of the folding technique on n-cut spliced semigraph.It is observed that the maximum number of folding for every n-cut spliced semigraph is n+1 times. Also, the final form of new semigraphs obtained are determined. 2020 Conference or Workshop Item PeerReviewed Abdul Razak, Muhammad Nur Syiham and Wan, Heng Fong and Sarmin, Nor Haniza (2020) Folding technique on n-cut spliced semigraph in splicing system. In: 27th National Symposium on Mathematical Sciences, SKSM 2019, 26 - 27 November 2019, Bangi, Selangor. http://dx.doi.org/10.1063/5.0026045
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 QA Mathematics
spellingShingle QA Mathematics
Abdul Razak, Muhammad Nur Syiham
Wan, Heng Fong
Sarmin, Nor Haniza
Folding technique on n-cut spliced semigraph in splicing system
description In biology, DNA splicing system models the recombination behaviours of DNA molecules which require the presence of restriction enzymes. Since it is quite incompetent to describe DNA splicing system in one-dimensional string, hence graph theory is used in describing the complexity of DNA splicing system. Thus by graph splicing system, a type of semigraph can be obtained, called as n-cut spliced semigraph. Various concepts of graph theory have been applied on semigraph to study its characteristics and properties. In this study, the focus is on the application of the folding technique on n-cut spliced semigraph.It is observed that the maximum number of folding for every n-cut spliced semigraph is n+1 times. Also, the final form of new semigraphs obtained are determined.
format Conference or Workshop Item
author Abdul Razak, Muhammad Nur Syiham
Wan, Heng Fong
Sarmin, Nor Haniza
author_facet Abdul Razak, Muhammad Nur Syiham
Wan, Heng Fong
Sarmin, Nor Haniza
author_sort Abdul Razak, Muhammad Nur Syiham
title Folding technique on n-cut spliced semigraph in splicing system
title_short Folding technique on n-cut spliced semigraph in splicing system
title_full Folding technique on n-cut spliced semigraph in splicing system
title_fullStr Folding technique on n-cut spliced semigraph in splicing system
title_full_unstemmed Folding technique on n-cut spliced semigraph in splicing system
title_sort folding technique on n-cut spliced semigraph in splicing system
publishDate 2020
url http://eprints.utm.my/id/eprint/94050/
http://dx.doi.org/10.1063/5.0026045
_version_ 1726791473582571520

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