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.
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 1verdicts
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Majorana equation and its consequences in physics and philosophy
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.