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It shows that, under the error interval ±2 times, the link congestion failure model accuracy rate is above 90.3%, under the error interval ±0.05; the net congestion failure model accuracy rate is above 95%.
Fig. 2 Average secrecy rate versus the maximum total transmit power constraint P r at R under the error bound δ=0.2. Figure 3 shows the average secrecy rate versus the maximum total transmit power constraint at R for the comparison of both imperfect CSI and perfect CSI cases.
Figure 2 presents the average secrecy rate comparison of our proposed robust beamforming with CJ scheme (denoted as "robust with CJ"), robust beamforming without CJ scheme (denoted as "robust without CJ"), and robust beamforming without DT scheme (denoted as "robust without DT") under the error bound δ=0.2.
In the "My Computer" folder, right click the affected hard drive and click Properties, then select the Tools tab, and click Check under the Error Checking Section.
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Through extensive simulations, we have validated that NQAR improves the end-to-end transfer delay performance and decreases jitter significantly under the error-prone (link error and collision) network environments.
The experiment results show that NQAR reduces the end-to-end transfer delay up to approximately 50% in comparison with the latency-based directed diffusion and the hop count-based directed diffusion under the error-prone network environments.
We perform extensive simulations under the various qualities of links and show that the NQAR reduces the end-to-end transfer delay up to 50% in comparison with the latency-based directed diffusion [5] and the hop count-based directed diffusion [7] under the error-prone (link error and collision) network environments.
When f is unknown, the Berry Esseen type bounds for the estimators of β, g and f are discussed under the errors {ei} are assumed to be independent but not necessarily identically distributed.
Although we cannot determine precisely how many users may have been affected by this error, we believe the number is small given the very specific circumstances under which the error occurs.
When η ̄ → 0, the right-hand side of the above inequality is approximately equal to η ̄ 2. Keeping the phase error under control, the error of IF is consequently controlled.
For the case study under consideration, the error in calculation of the tower volume is 6.5% when the spray and rain zones are neglected.
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