Sentence examples for block can be expressed from inspiring English sources

Now, the output signals of the ILD enhancement block can be expressed as and.

The sequence of the n th data block can be expressed as Figure 1 The block diagram of a MC-CDMA transmitter.

Considering such a result, the stress strain relation of the form block can be expressed in a bi-linear model, as shown in Fig. 8.

Assuming that the receiver is fully synchronized and time delays are known, the received signal for n th block can be expressed as (5).

Under this block-fading assumption, the channel input-output relation in one coherence block can be expressed as y = h x + n (1).

Ordinarily, to be able to employ FD processing at the receiver, a cyclic prefix (CP) that is at least as long as the channel is added to each transmitted data block such that the linear convolution of the channel and the transmitted data block can be expressed as an equivalent circular convolution operation and an FD signal model can be derived.

It is shown, by suitable use of the effective medium approximation, that the relative permeability of a stochastic network consisting of idealised pores of randomly varying radius, which are progressively constrited and/or blocked, can be expressed analytically as an explicit function of suitable parameters characteristic of pore and network structure as well as the physics of flow.

After the DFT the th received signal blocks can be expressed as (14).

Thus, our throughput maximization problem over N transmission blocks can be expressed as: begin{array}{*{20}l} mathbf{(P1)}~~~mathbb{C}&= {underset{p_{n,m}ge0}{max}} ~ sum_{n=1}^{N} ell_{n} sum_{m=1}^{M} log(1+p_{n,m}H_{n,m}) end{array} (6).

The real/imaginary separation blocks can be expressed as simple linear relationships: ℜ y i ( X ) = y i ( X ) + y i ( X ) ∗ 2, I y i ( X ) = - j y i ( X ) - y i ( X ) ∗ 2 X = A, B, i = 0, 1 … M - 1 (68).

After CP removal and FFT, the i th and (i + 1 th received post-FFT symbol blocks can be expressed by y i = ∑ k = 1 K Λ i k, 1 e ̃ i k + Λ i + 1 k, 2 e ̃ i + 1 k + n i y i + 1 = ∑ k = 1 K - Λ i + 1 k, 1 e ̃ i + 1 k * + Λ i k, 2 e ̃ i k * + n i + 1 (23).