AbstractLet A be an n×n nonnegative matrix with the spectrum (λ1,λ2,…,λn) and let A1 be an m×m principal submatrix of A with the spectrum (μ1,μ2,…,μm). In this paper we present some cases where the realizability of (μ1,μ2,…,μm,ν1,ν2,…,νs) implies the realizability of (λ1,λ2,…,λn,ν1,ν2,…,νs) and consider the question whether this holds in general. In particular, we show that the list(λ1,λ2,…,λn,-μ1,-μ2,…,-μm)is realizable
A square matrix of order $n$ with $n\geq 2$ is called \textit{permutative matrix} when all its rows ...
AbstractA constructive version of the celebrated Boyle–Handelman theorem on the non-zero spectra of ...
A square matrix of order $n$ with $n\geq 2$ is called \textit{permutative matrix} when all its rows ...
AbstractLet A be an n×n nonnegative matrix with the spectrum (λ1,λ2,…,λn) and let A1 be an m×m princ...
AbstractLet σ=(λ1,…,λn) be the spectrum of a nonnegative symmetric matrix A with the Perron eigenval...
AbstractThe nonnegative inverse eigenvalue problem (NIEP) is the problem of determining necessary an...
In this article we provide some lists of real numbers which can be realized as the spectra of nonneg...
AbstractIn this paper, for a given set of numbers with special conditions, we construct a nonnegativ...
En este artículo presentamos una condición sufiente y una condición necesaria para el Problema Inver...
AbstractLet σ=(λ1,…,λn) be a list of complex numbers. The nonnegative inverse eigenvalue problem (NI...
The spectral properties of nonnegative matrices have intrigued pure and applied mathematicians alike...
Given a list of complex numbers σ: = (λ1, λ2,..., λm), we say that σ is realisable if σ is the spect...
In this paper we present a sufficient ondition and a necessary condition for Symmetri Nonnegative In...
AbstractGuo[W. Guo, Eigenvalues of nonnegative matrices, Linear Algebra Appl. 266 (1997) 261–270] se...
AbstractLet Λ={λ1,λ2,…,λn} a set of real numbers. The real nonnegative inverse eigenvalue problem (R...
A square matrix of order $n$ with $n\geq 2$ is called \textit{permutative matrix} when all its rows ...
AbstractA constructive version of the celebrated Boyle–Handelman theorem on the non-zero spectra of ...
A square matrix of order $n$ with $n\geq 2$ is called \textit{permutative matrix} when all its rows ...
AbstractLet A be an n×n nonnegative matrix with the spectrum (λ1,λ2,…,λn) and let A1 be an m×m princ...
AbstractLet σ=(λ1,…,λn) be the spectrum of a nonnegative symmetric matrix A with the Perron eigenval...
AbstractThe nonnegative inverse eigenvalue problem (NIEP) is the problem of determining necessary an...
In this article we provide some lists of real numbers which can be realized as the spectra of nonneg...
AbstractIn this paper, for a given set of numbers with special conditions, we construct a nonnegativ...
En este artículo presentamos una condición sufiente y una condición necesaria para el Problema Inver...
AbstractLet σ=(λ1,…,λn) be a list of complex numbers. The nonnegative inverse eigenvalue problem (NI...
The spectral properties of nonnegative matrices have intrigued pure and applied mathematicians alike...
Given a list of complex numbers σ: = (λ1, λ2,..., λm), we say that σ is realisable if σ is the spect...
In this paper we present a sufficient ondition and a necessary condition for Symmetri Nonnegative In...
AbstractGuo[W. Guo, Eigenvalues of nonnegative matrices, Linear Algebra Appl. 266 (1997) 261–270] se...
AbstractLet Λ={λ1,λ2,…,λn} a set of real numbers. The real nonnegative inverse eigenvalue problem (R...
A square matrix of order $n$ with $n\geq 2$ is called \textit{permutative matrix} when all its rows ...
AbstractA constructive version of the celebrated Boyle–Handelman theorem on the non-zero spectra of ...
A square matrix of order $n$ with $n\geq 2$ is called \textit{permutative matrix} when all its rows ...