M. Watari

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math.AG2013

The Euler number of the Jacobi factor of a plane curve singularity whose semigroup is $⟨ 4, 6, 13 ⟩$

Masahiro Watari

Piontkowski calculated the Euler number of Jacobi factors of plane curve singularities with semigroups $< p, q >$ , $< 4, 2 q, s >$ , $< 6, 8, s >$ and $< 6, 10, s >$ . %His analysis was done…

math.AG2011

The punctual Hilbert schemes for the curve singularities of types $E_{6}$ and $E_{8}$

Yoshiki Sōma, Masahiro Watari

Pfister and Steenbrink studied punctual Hilbert schemes for irreducible curve singularities. In particular, they investigated the structure of special punctual Hilbert schemes for…

The Euler number of the Jacobi factor of a plane curve singularity whose semigroup is ⟨4,6,13⟩

The punctual Hilbert schemes for the curve singularities of types E6​ and E8​

The Euler number of the Jacobi factor of a plane curve singularity whose semigroup is $⟨ 4, 6, 13 ⟩$

The punctual Hilbert schemes for the curve singularities of types $E_{6}$ and $E_{8}$