  We consider a Bose-Einstein Condensate(BEC) with non-local inter-particle
interactions. The local Gross-Pitaevskii(GP) equation is valid for the gas
parameter $\nu =: a^{3} n_{0} << 1$, but for $\nu \rightarrow 1$, the BEC is
described by modified GP equation(MGPE). We study the exact solutions of the
MGPE describing bright and dark solitons. It turns out that the width of these
non-local solitons has qualitatively similar behaviour as the modified healing
length due to the non-local interactions of the MGPE. We also study the effect
of the non-locality and gas parameter({\nu}) on the stability of the solitons
using the Vakhitov Kolokolov(VK) stability criterion. We show that these
soliton solutions are indeed stable. Further, the stability of these soliton
solutions gets enhanced due to the non-locality of interactions.
