  The aim of this work is to present, in self-contained form, results
concerning fundamental and the most important questions related to linear
stochastic Volterra equations of convolution type. The paper is devoted to
study the existence and some kind of regularity of solutions to stochastic
Volterra equations in Hilbert space and the space of tempered distributions, as
well.
  In recent years the theory of Volterra equations, particularly fractional
ones, has undergone a big development. This is an emerging area of research
with interesting mathematical questions and various important applications. The
increasing interest in these equations comes from their applications to
problems from physics and engeenering, particularly from viscoelasticity, heat
conduction in materials with memory or electrodynamics with memory.
