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- W3210329756 abstract "A list $Lambda ={lambda_{1},ldots,lambda_{n}}$ of complex numbers is said to be realizable, if it is the spectrum of an entrywise nonnegative matrix $A$. In this case, $A$ is said to be a realizing matrix. $Lambda$ is said to be universally realizable, if it is realizable for each possible Jordan canonical form (JCF) allowed by $Lambda$. The problem of the universal realizability of spectra is called the universal realizability problem (URP). Here, we study the centrosymmetric URP, that is, the problem of finding a nonnegative centrosymmetric matrix for each JCF allowed by a given list $Lambda $. In particular, sufficient conditions for the centrosymmetric URP to have a solution are generated." @default.
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- W3210329756 date "2021-11-03" @default.
- W3210329756 modified "2023-10-02" @default.
- W3210329756 title "Centrosymmetric universal realizability" @default.
- W3210329756 doi "https://doi.org/10.13001/ela.2021.5781" @default.
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