2 problems

Let $\mathbb{P}^n$ be complex projective space, and let $UH(\mathbb{P}^n)$ denote the largest integer such that every uniform vector bundle of rank at most that integer on…

The paper studies homogeneous vector bundles on rational homogeneous varieties $G/P$ of type $ADE$. For a homogeneous bundle $E$, let $\operatorname{gr}E$ be its associated graded…