We generalize the Perron-Frobenius Theorem for nonnegative matrices to the class of nonnegative tensors.Mathematics, AppliedSCI(E)88ARTICLE2507-520
Power nonnegative matrices are defined as complex matrices having at least one nonnegative integer p...
International audienceWe show that for a nonnegative tensor, a best nonnegative rank-$r$ approximati...
AbstractA new lower bound for the Perron root for irreducible, non-negative matrices is obtained whi...
Lecture I. I’ll give a complete elementary presentation of the essential features of the Perron Frob...
This is a survey paper on the recent development of the spectral theory of nonnegative tensors and i...
A nonlinear version of Krein Rutman Theorem is established. This paper presents a unified proof of t...
The aim of this manuscript is to understand the dynamics of products of nonnegative matrices. We ext...
AbstractTwo different generalizations of the Perron—Frobenius theory to the matrix pencil Ax = λBx a...
The Perron-Frobenius theorem for an irreducible nonnegative matrix is proved using the matrix graph ...
The Perron-Frobenius Theorem says that if A is a nonnegative square matrix some power of which is po...
This paper was included in a list of ``10 Notable Papers from the journal Linear Algebra \& Its Appl...
We show that a best nonnegative rank-r approximation of a nonnegative tensor is almost always unique...
AbstractLet An,n∈N, be a sequence of k×k matrices which converge to a matrix A as n→∞. It is shown t...
AbstractSpectral bounds are obtained for a type of Z-matrix using Perron-Frobenius theory on the inv...
AbstractWe extend the theory of nonnegative matrices to the matrices that have some negative entries...
Power nonnegative matrices are defined as complex matrices having at least one nonnegative integer p...
International audienceWe show that for a nonnegative tensor, a best nonnegative rank-$r$ approximati...
AbstractA new lower bound for the Perron root for irreducible, non-negative matrices is obtained whi...
Lecture I. I’ll give a complete elementary presentation of the essential features of the Perron Frob...
This is a survey paper on the recent development of the spectral theory of nonnegative tensors and i...
A nonlinear version of Krein Rutman Theorem is established. This paper presents a unified proof of t...
The aim of this manuscript is to understand the dynamics of products of nonnegative matrices. We ext...
AbstractTwo different generalizations of the Perron—Frobenius theory to the matrix pencil Ax = λBx a...
The Perron-Frobenius theorem for an irreducible nonnegative matrix is proved using the matrix graph ...
The Perron-Frobenius Theorem says that if A is a nonnegative square matrix some power of which is po...
This paper was included in a list of ``10 Notable Papers from the journal Linear Algebra \& Its Appl...
We show that a best nonnegative rank-r approximation of a nonnegative tensor is almost always unique...
AbstractLet An,n∈N, be a sequence of k×k matrices which converge to a matrix A as n→∞. It is shown t...
AbstractSpectral bounds are obtained for a type of Z-matrix using Perron-Frobenius theory on the inv...
AbstractWe extend the theory of nonnegative matrices to the matrices that have some negative entries...
Power nonnegative matrices are defined as complex matrices having at least one nonnegative integer p...
International audienceWe show that for a nonnegative tensor, a best nonnegative rank-$r$ approximati...
AbstractA new lower bound for the Perron root for irreducible, non-negative matrices is obtained whi...
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