论文标题
畅通无阻的曲面
Well-Poised Hypersurfaces
论文作者
论文摘要
如果从热带品种$ trop（i）$中获得的所有初始理想是PREME的，则理想的$ i $是“实力良好的”。这种情况首先由内森·伊尔滕（Nathan Ilten）和第三作者定义。我们在代数封闭的场上对所有固定的超曲面进行了分类。我们还研究了这些超曲面的热带品种和相关的牛顿 - 科恩科夫体。
An ideal $I$ is said to be "well-poised" if all of the initial ideals obtained from points in the tropical variety $Trop(I)$ are prime. This condition was first defined by Nathan Ilten and the third author. We classify all well-poised hypersurfaces over an algebraically closed field. We also study the tropical varieties and associated Newton-Okounkov bodies of these hypersurfaces.
