Graphs whose spectral radius is bounded by a fixed Hoffman–Smith limit point

For an integer p ≥ 3 , we study graphs whose adjacency spectral radius satisfies ρ ( G ) < p p - 1 = A p or whose signless Laplacian spectral radius satisfies κ ( G ) < p 2 p - 1 = Q p . The numbers A p and Q p are known as Hoffman–Smith limit points. For general p , we find upper bounds on th...

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Vydané v:	Journal of algebraic combinatorics Ročník 62; číslo 2; s. 25
Hlavní autori:	Borba, Elizandro Max, Calegari, Rafael, Hoppen, Carlos, Trevisan, Vilmar, Veloso, Bruno Scaratti
Médium:	Journal Article
Jazyk:	English
Vydavateľské údaje:	New York Springer US 01.09.2025 Springer Nature B.V
Predmet:	Combinatorics Computer Science Convex and Discrete Geometry Eigenvalues Graphs Group Theory and Generalizations Lattices Mathematics Mathematics and Statistics Order Ordered Algebraic Structures Upper bounds Hoffman–Smith limit points Hoffman program Graph subdivision
ISSN:	0925-9899, 1572-9192
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