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The overestimation factor, $omin$, is given by: $$omin = \frac{1}{E\{P_{min}\}_{|\sigma^2(k)=1}}$$ $E\{P_{min}\}$ is the expected value of the minimum power estimate. According to the paper, this parameter has the following probability density function: $$f_{P_{min}}(y) = D \cdot \left(1-F_{P_x}(y)\right)^{D-1} \cdot f_{P_x}(y)$$ Where $D$ is the number of ...
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