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    On the lower and upper bounds for the Euclidean norm of a complex matrix and its Applications
    (CHARLES BABBAGE RES CTR, 2013) Gungor, Ayse Dilek
    In this study, we obtained lower and upper bounds for the Euclidean norm of a complex matrix A of order n x n. In addition, we found lower and upper bounds for the spectral norms and Euclidean norms of Hilbert matrix, its Hadamard square root, Cauchy-Toeplitz and Cauchy-Hankel matrices in the forms H = (1/(i + j - 1))(i, j=1)(n), H degrees(1/2) = (1/(i + j - 1)(1/2))(i, j=1)(n), T-n = [1/(g + (i - j)h)](i, j=1)(n), and H-n = [1/(g + (i + j)h)](i,j=1)(n), respectively.