A Near Cyclic (m1, m2, ..., mr )-Cycle System Of Complete Multigraph
Let v, λ be positive integers, λKv denote a complete multigraph on v vertices in which each pair of distinct vertices joining with λ edges. In this article, difference method is used to introduce a new design that decomposes 4Kv into cycles, when v ≡ 2, 10(mod12). This design merging between cyclic...
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Format: | Article |
Language: | English |
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Pushpa Publishing House
2017
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Online Access: | https://repo.uum.edu.my/id/eprint/30787/1/FEJMS%20101%2008%202017%201671-1690.pdf |
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author | Alqadri, Mowafaq Ibrahim, Haslinda |
author_facet | Alqadri, Mowafaq Ibrahim, Haslinda |
author_sort | Alqadri, Mowafaq |
collection | UUM |
description | Let v, λ be positive integers, λKv denote a complete multigraph on v vertices in which each pair of distinct vertices joining with λ edges. In this article, difference method is used to introduce a new design that decomposes 4Kv into cycles, when v ≡ 2, 10(mod12). This design merging between cyclic (m1, ..., mr ) -cycle system and near-fourfactor is called a near cyclic (m1, ..., mr ) -cycle system |
first_indexed | 2024-07-04T06:46:28Z |
format | Article |
id | uum-30787 |
institution | Universiti Utara Malaysia |
language | English |
last_indexed | 2024-07-04T06:46:28Z |
publishDate | 2017 |
publisher | Pushpa Publishing House |
record_format | eprints |
spelling | uum-307872024-05-19T08:41:21Z https://repo.uum.edu.my/id/eprint/30787/ A Near Cyclic (m1, m2, ..., mr )-Cycle System Of Complete Multigraph Alqadri, Mowafaq Ibrahim, Haslinda QA Mathematics Let v, λ be positive integers, λKv denote a complete multigraph on v vertices in which each pair of distinct vertices joining with λ edges. In this article, difference method is used to introduce a new design that decomposes 4Kv into cycles, when v ≡ 2, 10(mod12). This design merging between cyclic (m1, ..., mr ) -cycle system and near-fourfactor is called a near cyclic (m1, ..., mr ) -cycle system Pushpa Publishing House 2017 Article PeerReviewed application/pdf en https://repo.uum.edu.my/id/eprint/30787/1/FEJMS%20101%2008%202017%201671-1690.pdf Alqadri, Mowafaq and Ibrahim, Haslinda (2017) A Near Cyclic (m1, m2, ..., mr )-Cycle System Of Complete Multigraph. Far East Journal of Mathematical Sciences (FJMS), 101 (08). pp. 1671-1690. ISSN 0972-0871 https://www.researchgate.net/publication/316611464_A_NEAR_CYCLIC_m_1m_2m_r-CYCLE_SYSTEM_OF_COMPLETE_MULTIGRAPH |
spellingShingle | QA Mathematics Alqadri, Mowafaq Ibrahim, Haslinda A Near Cyclic (m1, m2, ..., mr )-Cycle System Of Complete Multigraph |
title | A Near Cyclic (m1, m2, ..., mr )-Cycle System Of Complete Multigraph |
title_full | A Near Cyclic (m1, m2, ..., mr )-Cycle System Of Complete Multigraph |
title_fullStr | A Near Cyclic (m1, m2, ..., mr )-Cycle System Of Complete Multigraph |
title_full_unstemmed | A Near Cyclic (m1, m2, ..., mr )-Cycle System Of Complete Multigraph |
title_short | A Near Cyclic (m1, m2, ..., mr )-Cycle System Of Complete Multigraph |
title_sort | near cyclic m1 m2 mr cycle system of complete multigraph |
topic | QA Mathematics |
url | https://repo.uum.edu.my/id/eprint/30787/1/FEJMS%20101%2008%202017%201671-1690.pdf |
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