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p p We assume slow fading, so that Lp is constant over time, and { k,l }l=1 , { k,l }l=1 , Lp and { k,l }l=1 are all constant over a symbol interval. If the different paths of a given impulse response are generated by different scatterers, they tend to exhibit negligible correlations [20,21]. In this case it is reasonable to assume that the Lp { k,l }l=1 are statistically independent random variables (RVs). We will make this assumption in our analysis, but we remind the reader that this assumption can be relaxed for Nakagami-m fading channels in view of the results presented in Section 9.7.4. We denote the fading amplitude of the kth user lth resolved path by 2 k,l , which is a RV whose mean-square value k,l is assumed to be independent of k and is denoted by l . After passing through the fading channel, the signal is perturbed by additive white Gaussian noise (AWGN) with a one-sided power spectral density denoted by Lp N0 . The AWGN is assumed to be independent of the fading amplitudes { k,l }l=1 . 2 Hence, the instantaneous SNR per bit of the lth channel is given by k,l = ( k,l Eb )/ N0 , where Eb is the energy per bit, and the average SNR per bit of the lth channel is given by l = ( l Eb )/N0 .

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10 log10 ( SC )

use the relativistic expressions for photons, neutrinos, and electrons (when Te . 50 keV) or for nucleons when the kinetic energy/nucleon exceeds 100 MeV. Sample Problem 1.4 Relativistic Mechanics Consider a 20Ne ion with a kinetic energy of 1 GeV/nucleon. Calculate its velocity, momentum, and total energy. Solution Total kinetic energy 20 1 GeV/nucleon 20 GeV 20,000 MeV. But we know: T (g 2 1)m0c 2 The rest mass is approximately 20 u or (20)(931.5) MeV/c or 18,630 MeV. So we can say g T 20, 000 2:07 1 1 m 0 c2 18, 630

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