Chromatic polynomials of graphs resulting from some binary operations / Hounam B. Copel
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Item type | Current library | Collection | Call number | Status | Date due | Barcode | |
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Commission on Higher Education CHED Funded research | LG 995 2018 C6 C67 (Browse shelf(Opens below)) | Available | CHEDFR-000320 | |||
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Commission on Higher Education Digital Thesis and Dissertation | Digital Thesis and Dissertation | LG 995 2018 C6 C67 (Browse shelf(Opens below)) | Available (Room Use Only) | DCHEDFR-000073 |
Thesis (Master of Science in Mathematics) -- Mindanao State University-Iligan Institute of Technology, April 2018
This paper presents results on the chromatic polynomials ofsome graphs.
In particular, the chromatic polynomials of graphs resulting from binary
operations such as join and corona were obtained. The join of two familiar
graphs have chromatic polynomials whose coefficients involve binomial
coefficients. In fact, most of the graphs have chromatic polynomials which
can be expressed as alternating series. In addition, the chromatic polynomial
of the corona of graphs, !Kr-gluing of complete graphs, the lollipop graph and
tadpole graph were also obtained. As a consequence, the chromatic number,
denoted by x(G) of every graph G considered in this paper is also obtained.
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