  In present paper we prove an existence and give a moments estimate for the
local time of Gaussian integrators. Every Gaussian integrator is associated
with a continuous linear operator in the space of square integrable functions
via white noise representation. Hence, all properties of such process are
completely characterized by properties of the corresponding operator. We
describe the sufficient conditions on continuous linear non-invertible operator
which allow the local time of the integrator to exists at any real point.
Moments estimate for local time is obtained. A continuous dependence of local
time of Gaussian integrators on generating them operators is established. The
received statement improves our result presented in [1].
