On The Spectral Norms of Hankel Matrices with Fibonacci and Lucas Numbers

This paper is concerned with the work of the authors [M.Akbulak and D. Bozkurt, on the norms of Hankel matrices involving Fibonacci and Lucas numbers, Selk J. Appl. Math. 9 (2), (2008), 45-52] on the spectral norms of the matrices A=[F_{i+j}]_{i,j=0}^{n-1} and B=[L_{i+j}]_{i,j=0}^{n-1}, where F and L denote the Fibonacci and Lucas numbers, respectively[1]. Akbulak and Bozkurt have found the inequalities for bounds of spectral norms of matrices A and B. As for us, we have found the equalities for the spectral norms of matrices A and B.