“…The former treats the denominator and numerator of the decision variable in Eq. (12) as uncorrelated random variables, while the later assumes L is extremely large so that 1 L X H k X k can be approximated as a constant [24], [35]. For the Assumption of independence approach FAP and DP are P Q ncx2 (yΓ 6 , 1, 2, Lγ)p ncx2 (y, 1/L, 2L, γ) dy, where Q ncx2 (x, σ 2 , ν, s 2 ) is the right-tail probability of the noncentral chi-square variable with freedom ν, common variance σ 2 and noncentrality parameter s 2 [37], p ncx2 y, σ 2 , ν, s 2 = 1 2σ 2 y s 2 (ν−2)/4 exp − s 2 +y…”