Sentence examples for required outage probability from inspiring English sources

However, using a single best relay is not always sufficient to satisfy the required outage probability at a destination node.

However, this relay selection criterion is only considered for environments without interference, and the best relay selection is not always sufficient to achieve the required outage probability at a destination node.

The conventional definition of diversity order does not apply since it requires the outage probability expression to be of exponential order.

For instance, the definitions of diversity order and multiplexing gain [27] require the outage probability to be of exponential order in average SNR, which is not the case of the channel model used here.

This can be done by requiring a low outage probability in the propagation model assumed [34].

gThe coding matrix expresses the transmission sets for each relay, which is required to determine the outage probability.

At this point, we have all the knowledge required to calculate the outage probability for an OFDM radar network with a given network density λ.

Since the derivation of the secrecy outage probability requires the statistics of (gamma _{k}^{(Im)}) and ρ k, we decide to derive them in advance in this subsection.

We can also observe that as the number of CH increases from one to two, less average power is required to achieve the same outage probability due to diversity gain.

Considering the outage probability is required less than a target value (phantom {dot {i}!}O_{b_{k}}), i.e., (phantom {dot {i}!}text {P}_{text {out}}(gamma _{b_{k}})leq O_{b_{k}}), the required data rate by user b k, i.e., outage capacity, is given as begin{aligned} R_{b_{k}}&= log(1+gamma_{b_{k}})(1-O_{b_{k}}).

For an MCP scenario where MTs employ hybrid automatic repeat request (HARQ) and transmit at a fixed rate, the minimum number of cooperating BSs required to achieve a target outage probability after a fixed number of HARQ slots has been derived in[10].