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For each type of demodulator, a threshold value of the (C/N) can be defined: in the range 6 to 12 dB (10 to 12 dB for conventional demodulators) Above threshold, the output signal-to-noise ratio (S/N) is proportional to (C/N), with a 1-to-1 correspondence (in dB) (see 4111): in this case, the output baseband noise is purely triangular, as given by FM theory Below threshold, the (S/N) departs from this 1-to-1 versus (C/N) relationship and deteriorates very rapidly as shown in Figure 41-3 This is due to the occurrence of additional impulsive noise Figure 41-4 shows the classical representation of the addition of a noise vector to the signal vector This noise vector is randomly variable both in amplitude and phase If the rms noise voltage amplitude is sufficiently large (eg more than 1/3 of the signal voltage amplitude, ie.



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C/N < 10 dB), the instantaneous noise voltage will occasionally take peak values larger than the signal voltage, as represented in Figure 41-4a) and 2 hops of the total (signal + noise) vector will occur, Figure 41-4 In which case, the output demodulated signal which is proportional to the instantaneous value of d /dt, takes the form of a pulse, so-called "click" with an area equal to 2 , Figure 41-4c) The probability of such a noise peak is multiplied by about ten if the IF noise increases by 1 dB; for this reason, the degradation of the baseband signal-to-noise ratio is very rapid under the threshold As a normal FM noise spectrum is triangular and the impulsive noise spectrum is flat, the threshold effect is more important in the lower part of the baseband spectrum.





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Theorem 5.6. Let X = {X(t) : t R} be Gaussian centered and stationary, with covariance normalized by (0) = 1. Assume that has a Taylor expansion at the origin which is absolutely convergent at t = 2T . Then the conclusion of Theorem 5.1 holds true, so that the Rice series converges and FMT (u) can be computed by means of (5.2). Proof. Again we assume, with no loss of generality, that T = 1. Notice that the hypothesis implies that the spectral moments k exist and are nite for every k = 0, 1, 2, . . . . We will obtain the result assuming that H1 : 2k C1 (k!)2 . It is easy to verify that if has a Taylor expansion at zero that is absolutely convergent at t = 2, then H1 holds true. (In fact, both conditions are only slightly different, since H1 implies that the Taylor expansion of at zero is absolutely convergent in {|}t| < 2.) Let us check that the hypotheses of Theorem 5.1 are satis ed. First, pX(1/2) (x) D = (2 ) 1/2 . Second, let us show a sequence {ck } that satis es (5.1). We have P( X(2k 1)

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It should be noted that the occurrence of a threshold is a general phenomenon in all processes involving a so-called modulation gain (ie the positive difference (in dB) between S/N and C/N) Impulsive noise "clicks" can also be caused by: interference by adjacent carrier In this case, the clicks occur when the combined vectors of noise and interference cause a rapid phase change of the total vector;.

If you omit the closing parenthesis for a function, Excel adds it for you automatically. For example, if you type =SUM(A1:C12 and press Enter, Excel corrects the formula by adding the right parenthesis.

other has only one physical connection linked with the video repository behind six layers of security, the two will suffer a different impact from the same vulnerability Figure 61 illustrates the common areas between CVE, CPE and CCE provided under SCAP All these projects are available on the Internet (http://nvdnistgov/scapcfm) and can be integrated within a number of commercial off-the-shelf applications, using XML to coordinate information, allowing for automated configuration and audits There are other corporate solutions that provide analysis of configuration and threats Each IPTV service provider must select the one that better suits its needs and resources NIST has developed a number of checklists intended to provide security information for operating systems and widely used applications Security checklists contain instructions for configuring or auditing a particular system.

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