Model

Indoor

Outdoor

Elevation/Azimuth

Gaussian/Uniform

Laplacian/Uniform

Statistical

distribution

$P\left(\theta \right)=A\ast \exp \left[-\frac{{\left(\theta -\left[\frac{\pi }{2}-\overline{\theta }\right]\right)}^2}{2{\sigma }^2}\right]$

$P\left(\phi \right)=1$

$P\left(\theta \right)=A\ast \exp \left[-\frac{\sqrt{2}\left[\theta -\left[\frac{\pi }{2}-\overline{\theta }\right]\right]}{\sigma }\right]$

$P\left(\phi \right)=1$

Scenario

parameters

$XPR=5\text{dB}$

$\overline{\theta }={10}^{\circ }$

$\sigma ={15}^{\circ }$

$XPR=1\text{dB}$

$\overline{\theta }={20}^{\circ }$

$\sigma ={30}^{\circ }$