AbstractIt is well known that the Perron root r(A) of a nonnegative matrix A lies between the smallest and the largest row sum of A. We obtain a new lower bound for r(A) by using a result of Kuharenko concerning a spectral property of a zero-trace matrix
Is data on this page outdated, violates copyrights or anything else? Report the problem now and we will take corresponding actions after reviewing your request.