Testing the approximation of normal distribution using the model with finite number waves

Small-scale fading describes rapid fluctuations in signal strength over a small distance. In this paper, small scale fading is modeled with method of finite number waves without dominant one. Statistical test of Central-Limit Theorem is done on that model. Results show the impact of number of waves in model, and how they approximately fulfill terms of Central-Limit Theorem. From distributions of real and imaginary part of electrical field, distribution of magnitude is calculated, and it is shown how magnitude follows a Rayleigh distribution.