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Figure 3 Performance in terms of PER as a function of E b N 0 for the proposed soft-input arithmetic decoder and trellis-based arithmetic decoding of [15].
Figure 5 Performance in terms of PER as a function of E b N 0 for the tandem scheme and the iterative scheme using the proposed SISO arithmetic decoder, and the trellis-based SISO arithmetic decoding algorithms [17].
With (18), (24), and (25) the error probability is given as the function of energy per symbol, but in digital communication systems energy per bit is a natural figure of merit, so by replacing we can obtain PER as a function of.
The PER obtained for the described schemes as a function of the signal-to-noise ratio E b N 0 are depicted in Figure 2. Table 1 A memoryless quaternary source with entropy = 1 Symbol k Probability p k 0 0.5 1 0.25 2 0.125 3 0.125 Figure 2 Performance in terms of PER as a function of E b N 0 of the proposed soft-input arithmetic decoding for different q values.
These confidence intervals are reported in graphs along with the proportion of bees still displaying the initial PER as a function of time.
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Figure 19 PER ZS,WS as a function of the Wi-Fi load.
Table 2 shows the median distances of a case's residence to Farm A per group as a function of the threshold wind velocity.
See Table 1 for a list of population parameter values, and Figures 1 and prior literature [12], [43] for the per recruit egg production and harvest-per-recruit as a function of harvest rate.
Figure 18 PER Z, WS as a function of the Zigbee load.
Figure 17 PER Z,WS as a function of the Wi-Fi load.
Figure 5 PER Z,W as a function of the Wi-Fi load for different Wi-Fi physical data rates.
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