3 problems

Let $f,g\colon(\mathbb{C}^n,0)\to(\mathbb{C},0)$ be holomorphic function-germs with isolated singularities at the origin. Suppose there is a homeomorphism…

Let $f\colon (\mathbb C^{n+1},0)\to(\mathbb C,0)$ define an $n$-dimensional isolated hypersurface singularity, with $n\geq 1$. Let $\mu$ be its Milnor number, and let…

Let $Q'(u)=0$ be the p-Laplacian type equation in a domain $\Omega$, let $\zeta\in\{0,\infty\}$ be an isolated singular point, and let $\mathcal{G}_\zeta$ denote the germs of posit…