Functional inequalities for spectral radii of nonnegative matrices
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Publication:912948
DOI10.1016/0024-3795(90)90300-2zbMath0699.15006OpenAlexW2164729431MaRDI QIDQ912948
Daniel Hershkowitz, Allan Pinkus, Ludwig Elsner
Publication date: 1990
Published in: Linear Algebra and its Applications (Search for Journal in Brave)
Full work available at URL: https://pub.uni-bielefeld.de/record/1780820
Inequalities involving eigenvalues and eigenvectors (15A42) Positive matrices and their generalizations; cones of matrices (15B48) Systems of functional equations and inequalities (39B72)
Related Items (10)
Inequalities for the Hadamard weighted geometric mean of positive kernel operators on Banach function spaces ⋮ Bounds on the joint and generalized spectral radius of the Hadamard geometric mean of bounded sets of positive kernel operators ⋮ Rank restricting functions ⋮ A note on the perron root of a weightedt-th Order mean of nonnegative matrices ⋮ On the functional inequality for the spectral radius of compact operators ⋮ Functional inequalities for max eigenvalues of nonnegative matrices ⋮ Inequalities for the spectral radius of non-negative functions ⋮ Inequalities on the spectral radius, operator norm and numerical radius of the Hadamard weighted geometric mean of positive kernel operators ⋮ Inequalities on the joint and generalized spectral and essential spectral radius of the Hadamard geometric mean of bounded sets of positive kernel operators ⋮ Hadamard functions preserving nonnegative H-matrices
Cites Work
- Some monotonicity properties of Schur powers of matrices and related inequalities
- Limit eigenvalues of nonnegative matrices
- Nonnegative matrices, zero patterns, and spectral inequalities
- Diagonal similarity and equivalence for matrices over groups with 0
- The perron root of a weighted geometric mean of nonneagative matrices
- Another Proof that Convex Functions are Locally Lipschitz
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