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A Hadamard feedback matrix is said to be used in the IRCAM Spatialisateur.
If, then the four-dimensional matrix is said to be strongly -regular.
A design corresponding to any other form of the design matrix is said to be coupled.
If CR is <10%, the matrix is said to be consistent.
Recall that a matrix is said to be convergent to zero if and only if as (see Varga [2]).
A matrix is said to be para-Hermitian if A ~ ( z ) = A ( z ) or equivalently A[n] = A H [−n].
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A pair of complex matrices is said to be stabilizable (or asymptotically controllable) if such that.
A matrix A is said to be an orthogonal projection matrix if it is idempotent ((A^{2}=A)) and symmetric ((A^{T}=A)).
An (ntimes n) matrix A is said to be reducible if there exists a permutation matrix P such that P^{T}AP=left ( textstylebegin{array}c@{quad}c@ A_{11}&0 A_{21}&A_{22} end{array}displaystyle right ), where (A_{11}), (A_{22}) are square matrices of order at least one.
For n ⩾ 2, an n × n matrix A is said to be reducible if there exists a permutation matrix P such that P T A P = ( B C 0 D ), where B and D are square matrices of order at least one.
An m×n complex matrix A is said to be a (R,S -symmetric ((R,S -symmetricetRic) matrix if RAS="A (RAS="−A).
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