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Figure 1 highlights three major performance categories in terms of bit-error probability P B size 12{P rSub { size 8{B} } } {} versus E b / N 0 size 12{E rSub { size 8{b} } /N rSub { size 8{0} } } {}

The leftmost exponentially shaped curve highlights the performance that can be expected when using any nominal modulation scheme in AWGN interference. Observe that at a reasonable E b / N 0 size 12{ {E rSub { size 8{b} } } slash {N rSub { size 8{0} } } } {} level, good performance can be expected.

The middle curve, referred to as the Rayleigh limit , shows the performance degradation resulting from a loss in E b / N 0 size 12{ {E rSub { size 8{b} } } slash {N rSub { size 8{0} } } } {} that is characteristic of flat fading or slow fading when there is no line-of-sight signal component present. The curve is a function of the reciprocal of E b / N 0 size 12{ {E rSub { size 8{b} } } slash {N rSub { size 8{0} } } } {} , so for practical values of E b / N 0 size 12{ {E rSub { size 8{b} } } slash {N rSub { size 8{0} } } } {} , performance will generally be “bad.”

The curve that reaches an irreducible error-rate level, sometimes called an error floor , represents “awful” performance, where the bit-error probability can level off at values nearly equal to 0.5. This shows the severe performance degrading effects that are possible with frequency-selective fading or fast fading.

If the channel introduces signal distortion as a result of fading, the system performance can exhibit an irreducible error rate at a level higher than the desired error rate. In such cases, the only approach available for improving performance is to use some forms of mitigation to remove or reduce the signal distortion.

The mitigation method depends on whether the distortion is caused by frequency-selective fading or fast fading. Once the signal distortion has been mitigated, the P B size 12{P rSub { size 8{B} } } {} versus E b / N 0 size 12{ {E rSub { size 8{b} } } slash {N rSub { size 8{0} } } } {} performance can transition from the “awful” category to the merely “bad” Rayleigh-limit curve.

Next, it is possible to further ameliorate the effects of fading and strive to approach AWGN system performance by using some form of diversity to provide the receiver with a collection of uncorrelated replicas of the signal, and by using a powerful error-correction code.

Figure 2 lists several mitigation techniques for combating the effects of both signal distortion and loss in SNR. The mitigation approaches to be used when designing a system should be considered in two basic steps:

1) choose the type of mitigation to reduce or remove any distortion degradation;

2) choose a diversity type that can best approach AWGN system performance.

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Source:  OpenStax, Principles of digital communications. OpenStax CNX. Jul 29, 2009 Download for free at http://cnx.org/content/col10805/1.1
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