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The notations and are used for the matrix with rows and columns.
In general, we can choose a matrix with rows to combine the signals from all antennas as.
That is, for the purposes of analysis, we approximate W as a positive valued, symmetric positive definite matrix with rows summing to one, as similarly done in [18].
It is represented in the form of a square matrix with rows and columns, which brings together data on production, income generation, consumption, investment and external transaction.
and E ( x ¯ ) is a local solution of the problem P. Proof Let x ¯ be a local solution of the problem P E, then there is no vector d such that ∇ ( f ∘ E ) ( x ¯ ) d < 0 and ∇ ( g i ∘ E ) ( x ¯ ) d < 0. Let A be a matrix with rows ∇ ( f ∘ E ) ( x ¯ ) and ∇ ( g i ∘ E ) ( x ¯ ).
For each element, the data were assembled into a 2×2 matrix, with rows representing taxon and columns representing pathological state.
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where each I i,j is a circulant permutation matrix, a circulant matrix with row and column weights 1.
In [17], perfect scrambling is denoted by a descrambling matrix with row and column weight >1 and a density close to 0.5.
The weight wTX_lm is the element of the TX connection matrix with row l and column m composed of WH codes to realize independent Rayleigh fading for each input port m.
Denote by [ x, …, y ] the matrix with row vectors x, …, y of equal length.
where (prod _{1}) must be a sub-matrix with rows and columns with Hamming weight one.
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