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Section 4 analyzes the data success probabilities and area throughput of the non-cooperative link.
Qds defined as the data success rate, which is calculated based on successfully transmitted data.
Considering various transmission powers across different links, the data success probabilities are analyzed using the stochastic geometry theory.
In the following, we will analyze the impacts of different transmission powers to the data success probability.
In this section, we will analyze the data success probabilities, based on which the achievable area throughput is investigated for the cooperative WET and data relaying system.
We analyze the data success probabilities through averaging over the uncertain interference caused by the random locations of users, the channel fadings, and the various source transmission powers.
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Given the many pitfalls and the limited quality of most of the diverse data, success demands experience and a deep understanding of multidisciplinary research.
For dichotomous data (success on the first attempt), the Cochran Q test was used.
P.S. the minus sign means R is located on the other side of S opposite direction with D. Fig. 4 The data relay success rate vs. location changes of R. Furthermore, the numerical value variation of BLER SR at the relay node is also recorded in Fig. 4: it represents the data reception success rate from S to R. We can see that R cannot decode data correctly when Dist RD /Dist SD < − 2.5.
Even if there has been uniform instructions on how to collect the data, the success of doing so may differ between the providers.
In this case the data concerning the success rate of leech therapy are not clear.
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