AbstractWe introduce factor circulant matrices: matrices with the structure of circulants, but with the entries below the diagonal multiplied by the same factor. The diagonalization of a circulant matrix and spectral decomposition are conveniently generalized to block matrices with the structure of factor circulants. Differential equations involving factor circulants are considered
Abstract The solution of linear systems having circulant coefficient matrices is considered in this ...
AbstractEffective numerical algorithms for circulant-block matrices A whose blocks are circulant are...
AbstractThis paper deals with block diagonalization of partitioned (not necessarily square) matrices...
AbstractWe introduce factor circulant matrices: matrices with the structure of circulants, but with ...
AbstractThis paper presents spectral decompositions, i.e., eigendecompositions and singular value de...
Abstract. The eigenvectors and eigenvalues of symmetric block circulant ma-trices had been found, an...
It is well known that (Formula presented.) -circulant matrices with (Formula presented.) can be simu...
It is well known that (Formula presented.) -circulant matrices with (Formula presented.) can be simu...
It is well known that (Formula presented.) -circulant matrices with (Formula presented.) can be simu...
It is well known that (Formula presented.) -circulant matrices with (Formula presented.) can be simu...
The Leverrier–Faddeev algorithm is little-known but, in a modified form, is useful for deriving the ...
Abstract. This paper has studied some properties of circulant matrices, and makes use of the complex...
It is well known that -circulant matrices with ≠0 can be simultaneously diagonalized by a transform ...
It is well known that -circulant matrices with ≠0 can be simultaneously diagonalized by a transform ...
AbstractEffective numerical algorithms for circulant-block matrices A whose blocks are circulant are...
Abstract The solution of linear systems having circulant coefficient matrices is considered in this ...
AbstractEffective numerical algorithms for circulant-block matrices A whose blocks are circulant are...
AbstractThis paper deals with block diagonalization of partitioned (not necessarily square) matrices...
AbstractWe introduce factor circulant matrices: matrices with the structure of circulants, but with ...
AbstractThis paper presents spectral decompositions, i.e., eigendecompositions and singular value de...
Abstract. The eigenvectors and eigenvalues of symmetric block circulant ma-trices had been found, an...
It is well known that (Formula presented.) -circulant matrices with (Formula presented.) can be simu...
It is well known that (Formula presented.) -circulant matrices with (Formula presented.) can be simu...
It is well known that (Formula presented.) -circulant matrices with (Formula presented.) can be simu...
It is well known that (Formula presented.) -circulant matrices with (Formula presented.) can be simu...
The Leverrier–Faddeev algorithm is little-known but, in a modified form, is useful for deriving the ...
Abstract. This paper has studied some properties of circulant matrices, and makes use of the complex...
It is well known that -circulant matrices with ≠0 can be simultaneously diagonalized by a transform ...
It is well known that -circulant matrices with ≠0 can be simultaneously diagonalized by a transform ...
AbstractEffective numerical algorithms for circulant-block matrices A whose blocks are circulant are...
Abstract The solution of linear systems having circulant coefficient matrices is considered in this ...
AbstractEffective numerical algorithms for circulant-block matrices A whose blocks are circulant are...
AbstractThis paper deals with block diagonalization of partitioned (not necessarily square) matrices...