AbstractA set of formulas is given for the relations that exist between the first and last block now or column of the inverse of a block Hankel or Toeplitz matrix. This is related to making arbitrary steps in a matrix Padé table
Columns and rows are operations for pairs of linear relations in Hilbert spaces, modelled on the cor...
Using the approach of Bozzo, Di Fiore, and Zellini, new matrix displacement decomposition formulas a...
AbstractUsing the approach of Bozzo, Di Fiore, and Zellini, new matrix displacement decomposition fo...
A set of formulas is given for the relations that exist between the first or last b;ock row or colum...
AbstractA set of formulas is given for the relations that exist between the first and last block now...
AbstractThe recursive relations given in Part I of this report can be interpreted as recursions for ...
In this report, we give a weakly stable algorithm to solve a block Toeplitz system of linear equatio...
AbstractRecursive matrices—bi-infinite matrices such that each row can be recursively computed from ...
AbstractWe give a weakly stable algorithm to solve a block Toeplitz system of linear equations. If t...
The inversion problem for square matrices having the structure of a block Hankel-like matrix is stud...
AbstractIn a recent paper, we introduced a new look-ahead algorithm for recursively computing Padé a...
AbstractThe kernel structure of block Hankel and Toeplitz matrices is studied. This leads to the con...
AbstractThe inversion problem for square matrices having the structure of a block Hankel-like matrix...
This thesis deals with the connections between the theory of block Toeplitz matrices and integrable ...
In a discussion in spring 2001, Alexei Borodin showed us recursion relations for the Toeplitz determ...
Columns and rows are operations for pairs of linear relations in Hilbert spaces, modelled on the cor...
Using the approach of Bozzo, Di Fiore, and Zellini, new matrix displacement decomposition formulas a...
AbstractUsing the approach of Bozzo, Di Fiore, and Zellini, new matrix displacement decomposition fo...
A set of formulas is given for the relations that exist between the first or last b;ock row or colum...
AbstractA set of formulas is given for the relations that exist between the first and last block now...
AbstractThe recursive relations given in Part I of this report can be interpreted as recursions for ...
In this report, we give a weakly stable algorithm to solve a block Toeplitz system of linear equatio...
AbstractRecursive matrices—bi-infinite matrices such that each row can be recursively computed from ...
AbstractWe give a weakly stable algorithm to solve a block Toeplitz system of linear equations. If t...
The inversion problem for square matrices having the structure of a block Hankel-like matrix is stud...
AbstractIn a recent paper, we introduced a new look-ahead algorithm for recursively computing Padé a...
AbstractThe kernel structure of block Hankel and Toeplitz matrices is studied. This leads to the con...
AbstractThe inversion problem for square matrices having the structure of a block Hankel-like matrix...
This thesis deals with the connections between the theory of block Toeplitz matrices and integrable ...
In a discussion in spring 2001, Alexei Borodin showed us recursion relations for the Toeplitz determ...
Columns and rows are operations for pairs of linear relations in Hilbert spaces, modelled on the cor...
Using the approach of Bozzo, Di Fiore, and Zellini, new matrix displacement decomposition formulas a...
AbstractUsing the approach of Bozzo, Di Fiore, and Zellini, new matrix displacement decomposition fo...
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