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In other words, if a symmetric matrix of odd order has row with an even number of negative entries, then some principal submatrices of it are not copositive.
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To construct symmetric matrix polynomials of odd degree, we have to select the Jordan pair (X, T) with minor changes.
For any symmetric matrix polynomial (L lambda )) of odd degree, we can easily verify that (L -1)=0).
In this article, we consider the discrete form of the spatial pseudo Wigner-Ville distribution (PWVD) matrix using a rectangular window of odd length N that we apply to the perturbed data y ̃ t vector, D y ̃ y ̃ ( t, f ) = ∑ τ = - ( N - 1 ) / 2 ( N - 1 ) / 2 y ̃ ( t + τ ) y ̃ H ( t - τ ) e - j 4 π f τ (13).
De Waal and his netsuke have been much discussed over the past seven or eight months, but even now he is "completely taken aback" by the success of a book which is an "odd matrix of personal obsessions".
Using this pair of designs, we prove there is a cocyclic Hadamard matrix of order 2ts for any odd integer s>1 and any t⩾⌊8 log2 s⌋.
Based on an optimized punctured binary sequence-pair of odd length and a Hadamard matrix, an optimized punctured ZCZPS can be constructed on following steps.
In this paper, we construct a class of dz-disjunct matrices with high degree of error-correction (detection) by geometry of orthogonal group over finite field of odd characteristic and discuss the disjunct properties of them.
"It was sort of odd".
Newton believed all sorts of odd things.
A number of odd decisions were made.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com