Let $f_i, i=1, \ldots, n$ be independent Steinhaus random variables, i.e. variables which are uniformly distributed on the complex unit circle. Let $a \in R^n$.
Find $E\left(\sum_{i=1}^nf_i a_i\right)^{-k}$, for $k=1,2$
Let $f_i, i=1, \ldots, n$ be independent Steinhaus random variables, i.e. variables which are uniformly distributed on the complex unit circle. Let $a \in R^n$.
Find $E\left(\sum_{i=1}^nf_i a_i\right)^{-k}$, for $k=1,2$
Copyright © 2021 JogjaFile Inc.