Abstract

A result for the computation of the Moore-Penrose inverse of Hankel matrices over the field of the complex numbers is given by Heinig and Rost. In this note some methods of characterizing and computing generalized inverses of Hankel and Toeplitz matrices over fields and over rings with the extended Rao condition are presented. The results were obtained by combining classical theory on the special structure of those classes of matrices with recent theory on generalized invertibility.

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