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On Graphs Whose Spectral Radius is Bounded by frac{3}{2}sqrt{2}
Authors:Renee Woo  Arnold Neumaier
Affiliation:1. 2529 36th Street, Apt. B, Los Alamos, NM, 87544, USA
2. Fakult?t für Mathematik, Universit?t Wien, Nordbergstr. 15, A-1090, Wien, Austria
Abstract:The structure of graphs whose largest eigenvalue is bounded by $$frac{3}{2}sqrt{2}$$ (≈2.1312) is investigated. In particular, such a graph can have at most one circuit, and has a natural quipu structure.
Keywords:spectrum of graphs  largest eigenvalue  pendant trail  quipu
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