4 problems

LCT–strong Euler-homogeneity conjecture. If $D$ satisfies the Logarithmic Comparison Theorem, then $D$ is strongly Euler-homogeneous.

Let $D$ be a free divisor. The logarithmic comparison theorem holds for $D$ when the de Rham morphism … is a quasi-isomorphism, where $j\colon U=X\setminus D\hookrightarrow X$ is t…

Let $D$ be a free divisor, and suppose that the logarithmic comparison theorem (LCT) holds for $D$, meaning that the inclusion … is a quasi-isomorphism. A free divisor is strongly…

A free divisor is a reduced divisor whose sheaf of logarithmic vector fields is locally free. The logarithmic comparison theorem is the assertion that the logarithmic de Rham compl…