Analytic and asymptotic properties of generalized Linnik probability densities
The authors study the analytic and asymptotic properties of distributions with characteristic function \[ \varphi_{\alpha,\theta,\nu}(t)= (1+ \exp(-i\theta\text{ sgn }t)| t|^\alpha)^{-\nu},\quad \alpha\in(0,2), |\theta|\leq \min(\pi\alpha/2, \pi(1-\alpha/2)),\;\nu>0. \]
scientific article; zbMATH DE number 1115486