On Laplacian energy of non-commuting graphs of finite groups
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Publication:4613787
zbMath1413.05224arXiv1705.10611MaRDI QIDQ4613787
Parama Dutta, Rajat Kanti Nath
Publication date: 25 January 2019
Full work available at URL: https://arxiv.org/abs/1705.10611
Arithmetic and combinatorial problems involving abstract finite groups (20D60) Graphs and abstract algebra (groups, rings, fields, etc.) (05C25) Graphs and linear algebra (matrices, eigenvalues, etc.) (05C50)
Related Items (6)
Energy of commuting graph of finite AC-groups ⋮ Relative g-noncommuting graph of finite groups ⋮ The adjacency spectrum and metric dimension of an induced subgraph of comaximal graph of ℤn ⋮ Solvable graphs of finite groups ⋮ On Laplacian energy of non-commuting graphs of finite groups ⋮ Various Energies of Commuting Graphs of Finite Nonabelian Groups
Cites Work
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- A survey on the estimation of commutativity in finite groups.
- Laplacian energy of a graph
- On the diameters of commuting graphs
- Constructably Laplacian integral graphs
- What is the probability that two elements of a finite group commute?
- Degree maximal graphs are Laplacian integral
- Various energies of commuting graphs of some super integral groups
- The diameter of the commuting graph of a finite group with trivial centre.
- Non-commuting graph of a group.
- COMMUTATIVITY DEGREE OF A CLASS OF FINITE GROUPS AND CONSEQUENCES
- On Finite Groups with a Given Number of Centralizers
- On Laplacian energy of non-commuting graphs of finite groups
- Laplacian and Signless Laplacian Spectrum of Commuting Graphs of Finite Groups
- Counting Centralizers in Finite Groups
- How commutative can a non-commutative group be?
- Finite groups whose commuting graphs are integral
- The commuting graph of a soluble group
- Planar, Toroidal, and Projective Commuting and Noncommuting Graphs
- On some problems of a statistical group-theory. IV
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