Sentence examples for The received time from inspiring English sources

The received time domain signal y D (m,n 2) over the observation period with P (=N+S−1) samples which includes the time domain data symbol and TS1 after removing the ISI can be used in the proposed TDE.

Assuming that the synchronization of symbol timing at the receiver is perfect, the received time domain OFDM signal y(m,n 2) at the n 2th sampling time of mth symbol after passing through the multipath fading channels as shown in Fig. 2 b can be expressed by begin{array}{*{20}l} y(m,n_{2}) &=sumlimits_{l=0}^{L-1}h_{l}(m,n_{2})x_{T}(m,n_{2}-l) & +z(m,n_{2}), 0leq n_{2} leq N+2S-1, end{array} (5).

Then, adopting unitary DFT for signal data, after demodulation and discarding the cyclic prefix at the receiver, the complex baseband sample at the n th time slot in the received time domain OFDM block is given by[2, 9, 10] r n = e j 2 π n δ / N y n + w n, n = 0, 1, …, N - 1, (3).

A solution to this problem is to gather all synchronization events until reaching the period end and then react to the received time information from the last period.

Considering the playback process should send those packets according to the received time, the file structure is designed as follow (shown in Figure 3).

The end-to-end delay of packet from the source node to the destination node sends the received time interval;   2.

After removing CP, we apply DFT to the received time-domain signal y n for n ∈ [0, N - 1] to obtain for k ∈ [0, N - 1] (2).

Following the same approach in [20], the received time-domain sample in (4) can be multiplied by prior to FFT to mitigate ICI as shown in Figure 2, that is, (6).

The common method to compensate distortions from a single CFO is to rotate the phase in the received time-domain signal back to zero prior to any DFT operation [33].

The received time-domain signal (r k ) can be expressed as {r}_k=left{begin{array}{c}hfill {s}_k+{w}_kkern2.25em mathrm{if} {b}_k=0hfill hfill {s}_k+{w}_k+{i}_kkern0.75em mathrm{if} {b}_k=1hfill end{array}right., (3).

After removing CP, we apply discrete Fourier transform (DFT) to the received time-domain signal y n for n∈[0,N−1] to obtain for k∈[0,N−1] Y k = 1 N ∑ n = 0 N − 1 y n e − j 2 Πkn N = H k s k + W k, (2).