C. Keem

activity

19952026

most citedIrreducibility of the Hilbert scheme of smooth curves in

P^{4}

of degree

g + 2

and genus

g

1 citations · 1 across the 12 of their papers we have counts for

collaborators

13 papers

math.AG2026

Hilbert scheme of smooth projective curves of unexpected dimension \& existence of a component with less than the expected number of moduli

Changho Keem

We denote by $H_{d, g, r}$ the Hilbert scheme of smooth curves of degree $d$ and genus $g$ in $P^{r}$ . Denoting by $M_{g}$ the moduli space of smooth curves…

math.AG2025

Hilbert scheme of smooth curves of degree sixteen in $P^{5}$

Changho Keem

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.AG2023

Hilbert scheme of linearly normal curves in $P^{r}$ with index of speciality five and beyond

Changho Keem

We study the Hilbert scheme of smooth, irreducible, non-degenerate and linearly normal curves of degree $d$ and genus $g$ in $P^{r}$ ( $r \geq 3$ ) whose complete and very ample…

math.AG2023

On the Hilbert scheme of smooth curves of degree $d = 15$ in $P^{5}$

Edoardo Ballico, Changho Keem

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.AG2023

On the Hilbert scheme of smooth curves of degree $15$ and genus $14$ in $P^{5}$

Edoardo Ballico, Changho Keem

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.AG2021

On the Hilbert scheme of linearly normal curves in $P^{r}$ with small index of speciality

Changho Keem

We study the Hilbert scheme $H_{d, g, r}^{L}$ parametrizing smooth, irreducible, non-degenerate and linearly normal curves of degree $d$ and genus $g$ in $\mathbb{P…

Hilbert scheme of smooth projective curves of unexpected dimension \& existence of a component with less than the expected number of moduli

Hilbert scheme of smooth curves of degree sixteen in P5

Hilbert scheme of linearly normal curves in Pr with index of speciality five and beyond

On the Hilbert scheme of smooth curves of degree d=15 in P5

On the Hilbert scheme of smooth curves of degree 15 and genus 14 in P5

On the Hilbert scheme of linearly normal curves in Pr with small index of speciality

Hilbert scheme of smooth curves of degree sixteen in $P^{5}$

Hilbert scheme of linearly normal curves in $P^{r}$ with index of speciality five and beyond

On the Hilbert scheme of smooth curves of degree $d = 15$ in $P^{5}$

On the Hilbert scheme of smooth curves of degree $15$ and genus $14$ in $P^{5}$

On the Hilbert scheme of linearly normal curves in $P^{r}$ with small index of speciality