most citedModuli spaces of weighted pointed stable rational curves via GIT

11 citations · 14 across the 4 of their papers we have counts for

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math.AG2023

Derived categories of symmetric products and moduli spaces of vector bundles on a curve

Kyoung-Seog Lee, Han-Bom Moon

We show that the derived categories of symmetric products of a curve are embedded into the derived categories of the moduli spaces of vector bundles of large ranks on the curve. It…

math.AG2023

On algebraic space filling curves

Alana Campbell, Flora Dedvukaj, Donald McCormick +2

Poonen and Gabber independently showed that any smooth geometrically irreducible projective scheme over a finite field has a smooth space filling curve, that is, a smooth curve def…

math.AG2023

Computation of GIT quotients of semisimple groups

Patricio Gallardo, Jesus Martinez-Garcia, Han-Bom Moon +1

We describe three algorithms to determine the stable, semistable, and torus-polystable loci of the GIT quotient of a projective variety by a reductive group. The algorithms are eff…

math.AG20141 cited

Effective curves on from group actions

Han-Bom Moon, David Swinarski

We study new effective curve classes on the moduli space of stable pointed rational curves given by the fixed loci of subgroups of the permutation group action. We compute their nu…

math.AG2014

Mori's program for with symmetric divisors

Han-Bom Moon

We complete Mori's program with symmetric divisors for the moduli space of stable seven pointed rational curves. We describe all birational models in terms of explicit blow-ups and…

math.AG20142 cited

Mori's program for with symmetric divisors

Han-Bom Moon

We complete Mori's program with symmetric divisors for the moduli space of stable six pointed rational curves. As an application, we give an alternative proof of the complete Mori'…