| Abstract: |
| In this talk, I will discuss the boundary value problem with measure data for equation (E) $-\Delta u - \frac{\mu}{\delta^2}u + g(|\nabla u|) = 0$ in a smooth bounded domain $\Omega$, where $\mu$ is a parameter and $\delta$ denotes the distance function to $\partial \Omega$. I will show the existence and uniqueness result. I will also describe the isolated singularities of solutions. |
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