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The performances of these two methods will be demonstrated in Section 5 by simulation results.
As will be demonstrated in section 3, these questions are often used in combination to represent the units of selection problem.
Roy's method requires designing a single CSF, although the tap locations are likely far from optimal (as will be demonstrated in Section 7).
It will be demonstrated in Section 5 through numerical simulations that such an approximation results in negligible performance loss while reducing the computational complexity significantly.
More importantly, the derived bounds remain very tight across the entire range of SIRs as will be demonstrated in Section 5.
It is far cheaper than the combinatorial method, although its performance approaches that of the combinatorial method, as will be demonstrated in Section 7.
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The simulation and experiment results are demonstrated in Section 4.
Some numerical examples are demonstrated in Section 5.
A further discussion is demonstrated in Section 6.
Finally, simulation results are demonstrated in Section "Simulation results", followed by concluding remarks in Section "Conclusion".
The case studies and experimental results are demonstrated in Section 6. Section 7 concludes the paper.
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