David Wen

most citedAutomorphisms of Minimal Surfaces of General Type with

K_{S}^{2} = 1

p_{g} = 2

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

collaborators

4 papers

math.AG2021

Flops and Mordell-Weil group of Elliptic Threefolds with (4,6,12)-singular fibers

David Wen

Let $f : W \to T$ be an elliptic threefold that is a Weierstrass model, which is locally defined by $y^{2} = x^{3} + f x + g$ over $T$ , with a singular fiber such that $(f,g,4f^3…

math.AG2021

Moduli of Canonical Surfaces of General Type with $K_{S}^{2} = 1$ , $p_{g} = 2$

David Wen

We study the moduli space of minimal surfaces of general type with $K_{S}^{2} = 1$ and $p_{g} = 2$ and show that it is irreducible, has dimension $28$ and admits a compactification which…

math.AG2021★ 1 cited

Automorphisms of Minimal Surfaces of General Type with $K_{S}^{2} = 1$ , $p_{g} = 2$

David Wen

We classify the automorphism group of minimal surfaces of general type with $K_{S}^{2} = 1$ and $ρ_{g} = 2$ . Furthermore, we show that the order of the automorphism group is bounded abov…

math.AG2019

Higher Dimensional Elliptic Fibrations and Zariski Decompositions

Antonella Grassi, David Wen

We study the existence and properties of birationally equivalent models for elliptically fibered varieties. In particular these have either the structure of Mori fiber spaces or, a…

Flops and Mordell-Weil group of Elliptic Threefolds with (4,6,12)-singular fibers

Moduli of Canonical Surfaces of General Type with KS2​=1, pg​=2

Automorphisms of Minimal Surfaces of General Type with KS2​=1, pg​=2

Higher Dimensional Elliptic Fibrations and Zariski Decompositions

Moduli of Canonical Surfaces of General Type with $K_{S}^{2} = 1$ , $p_{g} = 2$

Automorphisms of Minimal Surfaces of General Type with $K_{S}^{2} = 1$ , $p_{g} = 2$