Guodu Chen

most citedBoundedness of complements for log Calabi-Yau threefolds

5 citations · 8 across the 2 of their papers we have counts for

collaborators

Showing math.AGShow all

4 papers · 1 filter

math.AG2024★ 5 cited

Boundedness of complements for log Calabi-Yau threefolds

Guodu Chen, Jingjun Han, Qingyuan Xue

In this paper, we study the theory of complements, introduced by Shokurov, for Calabi-Yau type varieties with the coefficient set $[0, 1]$ . We show that there exists a finite set of…

math.AG2020★ 3 cited

Boundedness of ( $ε, n$ )-Complements for projective generalized pairs of Fano type

Guodu Chen, Qingyuan Xue

We show the existence of $(ε, n)$ -complements for $(ε,\Rr)$-complementary projective generalized pairs of Fano type $(X, B + M)$ when either the coefficients of $B$ and $μ_{j}$ belong to…

math.AG2020

Boundedness of $n$ -complements for generalized pairs

Guodu Chen

We show the existence of $n$ -complements for generalized pairs with additional Diophantine approximation properties when the coefficients of boundaries belong to a DCC set.

math.AG2020

Boundedness of $(ε, n)$ -Complements for Surfaces

Guodu Chen, Jingjun Han

We show the existence of $(ε, n)$ -complements for $(ε, R)$ -complementary surface pairs when the coefficients of boundaries belong to a DCC set.

Boundedness of complements for log Calabi-Yau threefolds

Boundedness of (ε,n)-Complements for projective generalized pairs of Fano type

Boundedness of n-complements for generalized pairs

Boundedness of (ε,n)-Complements for Surfaces

Boundedness of ( $ε, n$ )-Complements for projective generalized pairs of Fano type

Boundedness of $n$ -complements for generalized pairs

Boundedness of $(ε, n)$ -Complements for Surfaces