Kuang-Yu Wu

most citedAffine Subspace Concentration Conditions

2 citations · 2 across the 4 of their papers we have counts for

collaborators

4 papers

math.CO2024

Schur positivity of difference of products of derived Schur polynomials

Julius Ross, Kuang-Yu Wu

To any Schur polynomial $s_{λ}$ one can associated its derived polynomials $s_{λ} (i)$ $i = 0, \dots, ∣ λ ∣$ by the rule $s_{λ} (x_{1} + t, \dots, x_{n} + t) = i \sum s_{λ}^{(i)} (x_{1}, \dots, x_{n}) t^{i} .$ …

math.AG2022

Toric varieties with ample tangent bundle

Kuang-Yu Wu

We give a simple combinatorial proof of the toric version of Mori's theorem that the only $n$ -dimensional smooth projective varieties with ample tangent bundle are the projective s…

math.AG2022

Stability of the canonical extension of tangent bundles on Picard-rank-1 Fano varieties

Kuang-Yu Wu

We consider slope stability of the canonical extension of the tangent bundle by the trivial line bundle and with the extension class c_1(T_X) on Picard-rank-1 Fano varieties. In ca…

math.AG2022★ 2 cited

Affine Subspace Concentration Conditions

Kuang-Yu Wu

We define a new notion of affine subspace concentration conditions for lattice polytopes, and prove that they hold for smooth and reflexive polytopes with barycenter at the origin.…