On the Eigenvector belonging to the Maximal Root of a Non-negative Matrix

DOI10.1017/S0013091500025293zbMath0102.01501MaRDI QIDQ3284613

Alexander Ostrowski

Publication date: 1960

Published in: Proceedings of the Edinburgh Mathematical Society (Search for Journal in Brave)

zbMATH Keywords

linear algebra, polynomials, forms, theory of invariants

Related Items

Assessing quantification for the EMS algorithm, Spectral Radius of Graphs, The spectral radii of a graph and its line graph, Entrywise lower and upper bounds for the Perron vector, Bounds for the Perron root of positive matrices, Some results on correlation matrices for interest rates, Perron-frobenius theory for a generalized eigenproblem, Some Ostrowski-type bound estimations of spectral radius for weakly irreducible nonnegative tensors, Bounds for the greatest characteristic root of an irreducible nonnegative matrix. II, On positive matrices, Results on Measures of Irreducibility and Full Indecomposability, Einschließung des positiven Eigenvektors einer nichtnegativen, irreduziblen Matrix, Eigenvectors and eigenvalues of non-regular graphs, Alfred T. Brauer as a mathematician and teacher

Cites Work

• The theorems of Ledermann and Ostrowski on positive matrices
• Bounds for the Greatest Latent Roots of a Positive Matrix
• Bounds for the Greatest Latent Root of a Positive Matrix