Abstract
A chromatic polynomial is denoted as P(G, λ ) while for graph H is P(G, λ ). Both graph of G and H are equivalently chromatic can be written in the form of P( G, λ ) = P(H, λ ). The chromatically unique of H, G ~ H that implies the graph G is an isomorphic to graph H. The multigraph are also known as a multi edges graph. Two different vertices which connected with every edge will also connected with other edges. The multigraph with two vertices and k edges is denotes as θk. In addition, a multi-bridge graph or a k- bridge graph are also known as the subdivision of θk. In this study we continue to solve a new problem of chromaticity of 6-bridge graph, that is θ(3,3,3,3,b,c) and prove the chromatic uniqueness of a new family of 6-bridge graphs.
Metadata
Item Type: | Student Project |
---|---|
Creators: | Creators Email / ID Num. Wan Ahmad Saidi, Wan Noor Ain 2013623274 Muhammad, Nurul Syafika 2013498202 Juhari, Fakhira 2013479476 |
Contributors: | Contribution Name Email / ID Num. Advisor Yaacob, Jusoh UNSPECIFIED Advisor Wan Yusoff, Wan Ruslini UNSPECIFIED Advisor Wan Ramli, Wan Khairiyah Hulaini UNSPECIFIED Advisor Mahmud, Maziah UNSPECIFIED |
Subjects: | Q Science > QA Mathematics > Study and teaching Q Science > QA Mathematics > Equations Q Science > QA Mathematics > Analysis |
Divisions: | Universiti Teknologi MARA, Kelantan > Machang Campus > Faculty of Computer and Mathematical Sciences |
Programme: | Mathematics Project (MAT660) |
Keywords: | chromatic polynomial, graph, vertices, study |
Date: | 2016 |
URI: | https://ir.uitm.edu.my/id/eprint/110579 |
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