Ryo Yamagishi

most citedThe Le Bruyn-Procesi theorem following Lusztig

2 citations · 2 across the 3 of their papers we have counts for

collaborators

3 papers

math.AG2026

The Cautis-Logvinenko conjecture

Alastair Craw, Hsueh-Yung Lin, Ryo Yamagishi

For a finite subgroup $G \subset SL (3, C)$ , the Cautis--Logvinenko conjecture states that for each nontrivial irreducible representation $ρ$ of $G$ , the image…

math.AG2026

Hilbert schemes of points on canonical surfaces

Alastair Craw, Ryo Yamagishi

For $n \geq 1$ , we investigate the Hilbert scheme of $n$ -points on a surface $S$ with canonical singularities. We generalise the well-known theorem of Fogarty by showing that the un…

math.AG2025★ 2 cited

The Le Bruyn-Procesi theorem following Lusztig

Alastair Craw, Ryo Yamagishi

For any quiver $Q$ and dimension vector $v$ , Le Bruyn-Procesi proved that the invariant ring for the action of the change of basis group on the space of representations $\text{Rep}…