Regularity of linear elliptic equations: from L^p to Holder estimate

Question

Let $\phi$ (vanishing as $|x|$ goes to infinity) satisfy \begin{equation*} -\Delta\phi-\frac{1}{(1+|x|^2)^2}\phi = g,\quad \text{in}\quad \mathbb{R}^N \end{equation*} If $g$ satisfies $ g\in C(\mathbb{R}^N) $ satisfies $$ |g(x)|\leq \frac{1}{(1+|x|^2)^{N+2}}, $$ then can one obtain that $\phi\in L^{\infty}(\mathbb{R}^N) $?