On eigenvalue bounds for the finite-state birth-death process intensity matrix

On eigenvalue bounds for the finite-state birth-death process intensity matrix

The paper sets forth a novel eigenvalue interlacing property across the finite-state birth-death process intensity matrix and two clearly identified submatrices as an extension of Cauchy’s interlace theorem for Hermitian matrix eigenvalues. A supplemental proof involving an examination of probabilit...

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書目詳細資料
Main Authors:	Tan, R.R.P, Ikeda, K, Garces, Len Patrick Dominic M
格式:	text
出版:	Archīum Ateneo 2020
主題:	Discrete Mathematics and Combinatorics Mathematics
在線閱讀:	https://archium.ateneo.edu/mathematics-faculty-pubs/134 https://archium.ateneo.edu/cgi/viewcontent.cgi?article=1133&context=mathematics-faculty-pubs
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