Web27 de jan. de 2009 · The undirected power graph G(S) of a semigroup S is an undirected graph whose vertex set is S and two vertices a,b∈S are adjacent if and only if a≠b and a … Web[8] Sandeep Dalal, Jitender Kumar, Siddharth Singh, “On the Enhanced Power Graph of a Semigroup”, arXiv: 2107.11793v1[math.GR], 2024. [9] L. John and Padmakumari, “Semigroup Theoretic Study of Cayley graph of Rectangular Bands”, South East Asian Bulletin of Mathematics, vol. 35, pp. 943-950, 2010.
Certain properties of the enhanced power graph associated
Web14 de mar. de 2016 · DOI: 10.37236/6497 Corpus ID: 40269845; On the Structure of the Power Graph and the Enhanced Power Graph of a Group @article{Aalipour2024OnTS, title={On the Structure of the Power Graph and the Enhanced Power Graph of a Group}, author={Ghodratollah Aalipour and Saieed Akbari and Peter J. Cameron and Reza … Web1 de jan. de 2024 · Aalipour G Akbari S Cameron PJ Nikandish R Shaveisi F On the structure of the power graph and the enhanced power graph of a group Electron. J. Comb. 2024 24 3 #P3.16 36915331369.05059 Google Scholar; 2. Abawajy J Kelarev A Chowdhury M Power graphs: a survey Electron. J. Graph Theory Appl. (EJGTA) 2013 1 … how hot is it in tenerife in march
Undirected power graphs of semigroups SpringerLink
Web8 de abr. de 2024 · The enhanced power graph 𝒢 e ( G) of a group G is the graph with vertex set G such that two vertices x and y are adjacent if they are contained in the same … Web27 de jan. de 2009 · The undirected power graph G(S) of a semigroup S is an undirected graph whose vertex set is S and two vertices a,b∈S are adjacent if and only if a≠b and a m =b or b m =a for some positive integer m. In this paper we characterize the class of semigroups S for which G(S) is connected or complete. As a consequence we prove that … WebDefinition 2. The enhanced power graph GE(G) of a group G is the graph with vertex set G, and two vertices a and b are adjacent if and only if a,b ∈ hci, for some c ∈ G. Various properties of the enhanced power graph of finite groups have been stud-ied in detail. Aalipour et al. [3] characterized finite groups for which the power and highfields nsw 2289