The diameter and Laplacian eigenvalues of directed graphs Fan Chung University of California San Diego La Jolla CA Abstract For undirected graphs it has been known for some time that one can bound th

The diameter and Laplacian eigenvalues of directed graphs Fan Chung University of California San Diego La Jolla CA  Abstract For undirected graphs it has been known for some time that one can bound th The diameter and Laplacian eigenvalues of directed graphs Fan Chung University of California San Diego La Jolla CA  Abstract For undirected graphs it has been known for some time that one can bound th - Start

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The diameter and Laplacian eigenvalues of directed graphs Fan Chung University of California San Diego La Jolla CA Abstract For undirected graphs it has been known for some time that one can bound th - Description

In this note we give a similar result for the diameter of strongly connected directed graphs namely 2max log1 57374 log 1 where is the 57356rst nontrivial eigenvalue of the Laplacian and is the Perron vector of the transition probability matrix of ID: 4694 Download Pdf

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The diameter and Laplacian eigenvalues of directed graphs Fan Chung University of California San Diego La Jolla CA Abstract For undirected graphs it has been known for some time that one can bound th




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