  Let $M\subset \mathbb C^n$ be a real analytic hypersurface, $M'\subset
\mathbb C^N$ $(N\geq n)$ be a strongly pseudoconvex real algebraic hypersurface
of the special form and $F$ be a meromorphic mapping in a neighborhood of a
point $p\in M$ which is holomorphic in one side of $M$. Assuming some
additional conditions for the mapping $F$ on the hypersurface $M$, we proved
that $F$ has a holomorphic extension to $p$. This result may be used to show
the regularity of CR mappings between real hypersurfaces of different
dimensions.
