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Matrix notation is employed.

The matrix notation is used in formulating and solving problems using the finite element procedure.

Getting the PFE equation set up in matrix notation is essential before we can invert the system.

As the matrix notation is much more clear, we will proceed following this notation, Y = y 1 … y M = Φ z 1 … Φ z M (9).

When matrix notation is used in finite element analysis, the organizational properties of matrices allows systematic compilation of the required data and the finite element analysis is then defined as a sequence of matrix operations that can be programmed directly for a digital computer.

The matrix notation is obtained by letting (mathbf {G} = [ mathbf {g}_{1}, ldots, mathbf {g}_{K} ] in mathbb {C}^{M times K}) be the precoding matrix and (mathbf {s} = [s_{1}, ldots, s_{K}]^{text {tiny T}} sim mathcal {CN}(mathbf {0}_{Ktimes 1},mathbf {I}_{ K} ) be the vector containing all UT data symbols.

Similar(54)

The model in matrix notation was: logit = X β + Z a where π = vector of probabilities of IBK present (= 1).

The equation in matrix notation was: Y = Xβ + Zu + e Y is the vector of log.transformed observations on Hp or SAA.

The detection of S0 using the above matrices notation was explicitly derived in[16].

The notations and are the Dirac delta function and Dirac identity matrix, respectively; here, the notation is the scalar identity matrix of order.

Using the matrix notation, it is useful to consider the form of a receive matrix FRx given a transmit matrix.

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