  In this article we consider the following boundary value problem
  \begin{equation*}\label{abs} \left\{ \begin{aligned} F(x,u,Du,D^{2}u)+c(x)u+
p(x)u^{-\alpha}&=0~\text{in}~\Omega\\ u&=0~~\text{on}~~\partial\Omega,
\end{aligned} \right. \end{equation*} where $\Omega$ is a bounded and $C^{2}$
smooth domain in $\mathbb{R}^N$ and $F$ has superlinear growth in gradient and
$c(c)<-c_{0}$ for some positive constant $c_{0}.$ Here, we studies the boundary
behaviour of the solutions to above equation and establishes the global
regularity result similar to one established in [12,16] with linear growth in
gradient.
