Non-Solvable Groups whose all Vanishing Class Sizes are Odd-Square-Free
Given a finite group G, a vanishing element is an element x ∈ G for which there exists χ ∈ Irr(G) such that χ(x) = 0. The conjugacy class of a vanishing element is called a vanishing class of G. Considering G as a finite non-solvable group with Sol(G) as its solvable radical, in this paper, we prove...
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| Hoofdauteurs: | , |
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| Formaat: | Artigo |
| Taal: | Inglês |
| Gepubliceerd in: |
Aracne
2024-12-01
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| Reeks: | Advances in Group Theory and Applications |
| Onderwerpen: | |
| Online toegang: | https://www.advgrouptheory.com/journal/Volumes/19/HafeziehConoglu.pdf |
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