高维值分布理论与丢番图逼近中的活动目标问题

本课题的研究对象为高维值分布理论与丢番图逼近中的活动目标问题，主要致力于对最近高维活动目标问题中一些进展的进一步研究与探索，包括复射影空间或射影代数簇上的全纯曲线涉及活动目标的第二基本定理以及Picard型问题，相应丢番图逼近上的Schmidt子空间结果和相关问题。

The object of this project is to study the moving targets problems in higher dimensional Nevanlinna theory and Diophantine approximation. In particular, the study will focus on the recent progress and some follow-up work on the moving targets problems, including the second main theorem and the Picard-type theorem for holomorphic curves in the complex projective space (or projective variety) with respect to moving targets, the corresponding Schmidt's subspace type theorem in Diophantine approximation and other related topics.