Extremal inverse eigenvalue problem for symmetric doubly arrow matrices (Q2511451)

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Extremal inverse eigenvalue problem for symmetric doubly arrow matrices
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    Extremal inverse eigenvalue problem for symmetric doubly arrow matrices (English)
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    5 August 2014
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    The authors consider the inverse eigenvalue problem for real symmetric doubly arrow matrices, given the minimal and maximal eigenvalues of all its leading principal submatrices. The results are constructive. It should be noticed that the graph underlying to these matrices is known as double star, i.e., a tree obtained by joining the centers of two stars with an edge.
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    double stars
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    symmetric doubly arrow matrix
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    inverse eigenvalue problem
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    nonnegative matrix
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