The conjugacy class and conjugacy class graph of crystallographic point groups of order 12 and above / Mohd Halimi Ab Hamid
In chemistry, crystallographic point group is a set of algebraic groups that maintains at least one point in a fixed position while placing certain restriction on the rotational symmetries. In this research, the application of group theory and graph theory to the symmetry study of a molecule is pres...
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Universiti Teknologi MARA, Perak,
2021-05.
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LEADER | 00000 am a22000003u 4500 | ||
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001 | repouitm_61437 | ||
042 | |a dc | ||
100 | 1 | 0 | |a Ab Hamid, Mohd Halimi |e author |
245 | 0 | 0 | |a The conjugacy class and conjugacy class graph of crystallographic point groups of order 12 and above / Mohd Halimi Ab Hamid |
260 | |b Universiti Teknologi MARA, Perak, |c 2021-05. | ||
500 | |a https://ir.uitm.edu.my/id/eprint/61437/1/61437.pdf | ||
500 | |a The conjugacy class and conjugacy class graph of crystallographic point groups of order 12 and above / Mohd Halimi Ab Hamid. (2021) Mathematical Sciences and Informatics Journal (MIJ) <https://ir.uitm.edu.my/view/publication/Mathematical_Sciences_and_Informatics_Journal_=28MIJ=29/>, 2 (1). pp. 1-8. ISSN 2735-0703 | ||
520 | |a In chemistry, crystallographic point group is a set of algebraic groups that maintains at least one point in a fixed position while placing certain restriction on the rotational symmetries. In this research, the application of group theory and graph theory to the symmetry study of a molecule is presented where the conjugacy classes and conjugacy class graphs of crystallographic point groups of order 12 and above are determined. Conjugacy class is a way of classifying the elements of a group such that two elements aa and bb are conjugate if there exists an element x and given that xax −1=b. The conjugacy classes obtained are then used to determine the conjugacy class graph in which their vertex set is the set of non-central classes of a group, that is the vertices are connected if the greatest common divisor of the cardinalities of the corresponding vertices is more than one. | ||
546 | |a en | ||
690 | |a QA Mathematics | ||
690 | |a Algebra | ||
690 | |a Combinatorics. Combinatorial analysis | ||
655 | 7 | |a Article |2 local | |
655 | 7 | |a PeerReviewed |2 local | |
787 | 0 | |n https://ir.uitm.edu.my/id/eprint/61437/ | |
787 | 0 | |n https://mijuitm.com.my/view-articles/ | |
787 | 0 | |n 10.24191/mij.v2i1.12973 | |
856 | 4 | 1 | |u https://ir.uitm.edu.my/id/eprint/61437/ |z Link Metadata |