Elliptic Partial Differential Equation Involving a Singularity and a Radon measure

The aim of this paper is to prove the existence of solution for a partial differential equation involving a singularity with a general nonnegative, Radon measure $\mu$ as its nonhomogenous term which is given as \begin{eqnarray} -\Delta u&=& f(x)h(u)+\mu~\text{in}~\Omega,\nonumber u&=&0~\text{on}~\partial\Omega,\nonumber u&>& 0~\text{on}~\Omega\nonumber, \end{eqnarray} where $\Omega$ is a bounded domain of $\mathbb{R}^N$, $f$ is a nonnegative function over $\Omega$.