A complex Hadamard matrix is a square matrix $H\in M_N(\mathbb C)$ whose entries are on the unit circle, $|H_{ij}|=1$, and whose rows and pairwise orthogonal. The main example is the Fourier matrix, $F_N=(w^{ij})$ with $w=e^{2\pi i/N}$. We discuss here the basic theory of such matrices, with emphasis on geometric and analytic aspects
The existence of Hadamard matrices remains one of the most challenging open questions in combinatori...
We develop a general theory of almost Hadamard matrices. These are by definition the matrices H ∈ MN...
On Hadamard matrices Recent advances in the construction of Hadamard matrices have depended on the e...
A complex Hadamard matrix is a square matrix H ∈ M N (C) whose entries are on the unit circle, |H ij...
An Hadamard matrix is a square matrix $H\in M_N(\pm1)$ whose rows and pairwise orthogonal. Such matr...
A matrix is considered Hadamard if all of its entries are of unit modulus and the columns are mutual...
In this thesis, general review is first conducted on real Hadamard matrices and complex Hadamard mat...
In Hadamard Matrices and Their Applications, K. J. Horadam provides the first unified account of coc...
We present a new parametrization of families of complex Hadamard matrices stemming from the Fourier ...
We use a theorem of Lam and Leung to prove that a submatrix of a Fourier matrix cannot be Hadamard f...
In Hadamard Matrices and Their Applications, K. J. Horadam provides the first unified account of coc...
AbstractWhenever there exists a quasi-skew Hadamard matrix of order 4m and (4n−1, k, m−n+k) and (4n−...
We study the circulant complex Hadamard matrices of order $n$ whose entries are $l$-th roots of unit...
The strong Kronecker product The strong Kronecker product has proved a powerful new multiplication t...
We study the circulant complex Hadamard matrices of order $n$ whose entries are $l$-th roots of unit...
The existence of Hadamard matrices remains one of the most challenging open questions in combinatori...
We develop a general theory of almost Hadamard matrices. These are by definition the matrices H ∈ MN...
On Hadamard matrices Recent advances in the construction of Hadamard matrices have depended on the e...
A complex Hadamard matrix is a square matrix H ∈ M N (C) whose entries are on the unit circle, |H ij...
An Hadamard matrix is a square matrix $H\in M_N(\pm1)$ whose rows and pairwise orthogonal. Such matr...
A matrix is considered Hadamard if all of its entries are of unit modulus and the columns are mutual...
In this thesis, general review is first conducted on real Hadamard matrices and complex Hadamard mat...
In Hadamard Matrices and Their Applications, K. J. Horadam provides the first unified account of coc...
We present a new parametrization of families of complex Hadamard matrices stemming from the Fourier ...
We use a theorem of Lam and Leung to prove that a submatrix of a Fourier matrix cannot be Hadamard f...
In Hadamard Matrices and Their Applications, K. J. Horadam provides the first unified account of coc...
AbstractWhenever there exists a quasi-skew Hadamard matrix of order 4m and (4n−1, k, m−n+k) and (4n−...
We study the circulant complex Hadamard matrices of order $n$ whose entries are $l$-th roots of unit...
The strong Kronecker product The strong Kronecker product has proved a powerful new multiplication t...
We study the circulant complex Hadamard matrices of order $n$ whose entries are $l$-th roots of unit...
The existence of Hadamard matrices remains one of the most challenging open questions in combinatori...
We develop a general theory of almost Hadamard matrices. These are by definition the matrices H ∈ MN...
On Hadamard matrices Recent advances in the construction of Hadamard matrices have depended on the e...