  We consider the regularity of sample paths of Volterra-L\'{e}vy processes.
These processes are defined as stochastic integrals $$
M(t)=\int_{0}^{t}F(t,r)dX(r), \ \ t \in \mathds{R}_{+}, $$ where $X$ is a
L\'{e}vy process and $F$ is a deterministic real-valued function. We derive the
spectrum of singularities and a result on the 2-microlocal frontier of
$\{M(t)\}_{t\in [0,1]}$, under regularity assumptions on the function $F$.
