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On spectral radius of strongly connected digraphs

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abstract

We determine the digraphs which achieve the second, the third and the fourth minimum spectral radii respectively among strongly connected digraphs of order $n\ge 4$, and thus we answer affirmatively the problem whether the unique digraph which achieves the minimum spectral radius among all strongly connected bicyclic digraphs of order $n$ achieves the second minimum spectral radius among all strongly connected digraphs of order $n$ for $n\ge 4$ proposed in [H. Lin, J. Shu, A note on the spectral characterization of strongly connected bicyclic digraphs, Linear Algebra Appl. 436 (2012) 2524--2530]. We also discuss the strongly connected bicyclic digraphs with small and large spectral radii respectively.

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2019 1

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  • Majorana equation and its consequences in physics and philosophy physics.hist-ph · 2019-06-20 · unverdicted · none · ref 26 · internal anchor

    The paper reviews Majorana's 1937 equation, rewrites it in modern form, examines its use in condensed matter and quantum computing, and outlines philosophical consequences.