On the Bezoutian Structure of the Moore-Penrose Inverses of Hankel Matrices. - Georg Heinig; Frank Hellinger (SIAM J. Matrix Anal. Appl., 1993)

A Multi-step Algorithm for Hankel Matrices. - Adam W. Bojanczyk; Georg Heinig (J. Complex., 1994)

Moore-Penrose Inversion of Square Toeplitz Matrices. - Georg Heinig; Frank Hellinger (SIAM J. Matrix Anal. Appl., 1994)

Representations of Inverses of Real Toeplitz-plus-Hankel Matrices Using Trigonometric Transformations. - Georg Heinig; Karla Rost (LSSC, 1999)

An Algorithm Based on Orthogonal Polynominal Vectors for Toeplitz Least Squares Problems. - Marc Van Barel; Georg Heinig; Peter Kravanja (NAA, 2000)

Fast and Superfast Algorithms for Hankel-Like Matrices Related to Orthogonal Polynominals. - Georg Heinig (NAA, 2000)

Hartley Transform Representations of Symmetric Toeplitz Matrix Inverses with Application to Fast Matrix-Vector Multiplication. - Georg Heinig; Karla Rost (SIAM J. Matrix Anal. Appl., 2000)

A Stabilized Superfast Solver for Nonsymmetric Toeplitz Systems. - Marc Van Barel; Georg Heinig; Peter Kravanja (SIAM J. Matrix Anal. Appl., 2001)

Fast Algorithms for Centro-Symmetric and Centro-Skewsymmetric Toeplitz-Plus-Hankel Matrices. - Georg Heinig; Karla Rost (Numer. Algorithms, 2003)

New Fast Algorithms for Toeplitz-Plus-Hankel Matrices. - Georg Heinig; Karla Rost (SIAM J. Matrix Anal. Appl., 2003)

Split algorithms for skewsymmetric Toeplitz matrices with arbitrary rank profile. - Georg Heinig; Karla Rost (Theor. Comput. Sci., 2004)

A superfast solver for real symmetric Toeplitz systems using real trigonometric transformations. - Gianni Codevico; Georg Heinig; Marc Van Barel (Numer. Linear Algebra Appl., 2005)

Split algorithms for symmetric Toeplitz matrices with arbitrary rank profile. - Georg Heinig; Karla Rost (Numer. Linear Algebra Appl., 2005)