4 problems

Topological invariance conjecture. The function $Z_{f,\bm 0}^{\mathrm{top}}(s)$ depends only on $(\bm w,d)$, and is a topological invariant of the family $\mathbf{QH}_n$.

Let $f\in\mathbb{C}[x_1,\ldots,x_n]$ be a quasihomogeneous singularity, and let $M_1,\ldots,M_{\nu_{max}}$ be the finite sets obtained from the cyclotomic multiplicities of its mon…

Let $(w_1,\ldots,w_n,1)$ be a normalized weight system. Let $\rho_{({\bf v},d)}$ and condition $(IS3)$ be as in the source, and write the divisor as … Here $d_{\bf w}$ denotes the…

Let $f\in\mathbb{C}[x_1,\ldots,x_n]$ be a quasihomogeneous singularity. Define the finite sets $M_1\supset\cdots\supset M_{\nu_{max}}$ from the multiplicities of the cyclotomic fac…