Yun-Hwan Kim

activity

20172020

most citedIrreducibility of the Hilbert scheme of smooth curves in

P^{4}

of degree

g + 2

and genus

g

1 citations · 1 across the 2 of their papers we have counts for

collaborators

3 papers

math.AG2020

On the Hilbert scheme of smooth curves in $P^{4}$ of degree $d = g + 1$ and genus $g$ with negative Brill-Noether number

Changho Keem, Yun-Hwan Kim

We denote by $H_{d, g, r}$ the Hilbert scheme of smooth curves, which is the union of components whose general point corresponds to a smooth irreducible and non-degenerate…

math.AG2019

On the Hilbert scheme of linearly normal curves in $P^{4}$ of degree $d = g + 1$ and genus $g$

Changho Keem, Yun-Hwan Kim

We denote by $H_{d, g, r}$ the Hilbert scheme of smooth curves, which is the union of components whose general point corresponds to a smooth irreducible and non-degenerate…

math.AG2017★ 1 cited

Irreducibility of the Hilbert scheme of smooth curves in $P^{4}$ of degree $g + 2$ and genus $g$

Changho Keem, Yun-Hwan Kim

We denote by $H_{d, g, r}$ the Hilbert scheme of smooth curves, which is the union of components whose general point corresponds to a smooth irreducible and non-degenerate…

On the Hilbert scheme of smooth curves in P4 of degree d=g+1 and genus g with negative Brill-Noether number

On the Hilbert scheme of linearly normal curves in P4 of degree d=g+1 and genus g

Irreducibility of the Hilbert scheme of smooth curves in P4 of degree g+2 and genus g

On the Hilbert scheme of smooth curves in $P^{4}$ of degree $d = g + 1$ and genus $g$ with negative Brill-Noether number

On the Hilbert scheme of linearly normal curves in $P^{4}$ of degree $d = g + 1$ and genus $g$

Irreducibility of the Hilbert scheme of smooth curves in $P^{4}$ of degree $g + 2$ and genus $g$