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A performance comparison between the proposed controller, CDM alone, and a classical integral controller (I) scheme is carried out, confirming the superiority of the proposed CDM + ECO technique.
A performance comparison between the proposed controller, model predictive controllers (MPC), and a classical integral control (I) scheme is carried out, confirming the superiority of the proposed CDM technique.
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A complete calculation step of the ASE-I scheme is as follows.
The truncation error of the classic E-I scheme is of second order in time and space [8].
The ASE-I scheme just has a finite number of 'interior boundary points', so the overall accuracy of the ASE-I scheme is close to that of the C-N scheme.
The computing time of the ASE-I scheme saves nearly 81% for the C-N scheme by calculating and saves nearly 40% for the ASC-N scheme, showing the computing efficiency of the ASE-I scheme is best.
Since the RCPC code rate of 8 12 at the PL is not strong enough for Es No ≤ 2 dB, the value of FBusin the S-I scheme is high (FBus>300 in Table 4) because many packet are corrupted due to high channel errors.
Let (m = 26), (l = 5), (N = 5) and let the schematic of the ASE-I scheme be as given (see Figure 3).
The performance analyses for both proposed FLMSI and TS-FLMSI schemes are conducted based on adapting the prior known design parameters of the system and comparing the results with standard adaptive algorithms.
The I-HAVE-PRODUCT scheme is very simple and was explained by an example in Fig. 3.
A multichannel SAR/GMTI detection processing scheme is shown in Figure 1.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com