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20192023
most citedBoundedness of minimal partial du Val resolutions of canonical surface foliations

4 citations · 9 across the 6 of their papers we have counts for

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math.AG2023

On toric and toroidal foliations

Chih-Wei Chang, Yen-An Chen

In this paper, we provide toric descriptions for various foliation singularities on toric varieties, especially for non-dicritical singularities and F-dlt singularities. We then sh…

math.AG2022★ 3 cited

ACC for foliated log canonical thresholds

Yen-An Chen

It is known that the set of log canonical thresholds (lcts) on any varieties with fixed dimension satisfies the ascending chain condition. Inspired by the foliated minimal model pr…

math.AG2021

Log canonical foliation singularities on surfaces

Yen-An Chen

We give a classification of the dual graphs of the exceptional divisors on the minimal resolutions of log canonical foliation singularities on surfaces. For an application, we show…

math.AG2021★ 1 cited

Log canonical models of foliated surfaces

Yen-An Chen

We study log canonical models of foliated surfaces of general type. In particular, we show that log canonical models of general type and their minimal partial du Val resolutions ar…

math.AG2019★ 4 cited

Boundedness of minimal partial du Val resolutions of canonical surface foliations

Yen-An Chen

In this paper, we prove the boundedness of foliated surfaces which are minimal partial du Val resolutions of canonical models of general typ…

math.AG2019★ 1 cited

Fujita's conjecture for quasi-elliptic surfaces

Yen-An Chen

We show that Fujita's conjecture is true for quasi-elliptic surfaces. Explicitly, for any quasi-elliptic surface and an ample line bundle on , we have is base…