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In Section 7, we study some fundamental results on closed set of poset matroids.

在第7节,我们研究了偏序集拟阵闭集的一些基本结论。

In this section we have obtained some fundamental results on closure operator of poset matroids.

在这一节我们得到了偏序集拟阵闭包算子的一些基本结论。

In Chapter Ⅳ, we study the dependence and closure operator of poset matroids.

第四章研究了偏序集拟阵的相关性和闭包算子。

In Section 5, we define the closure operator of poset matroid 〓 on 〓.

第5节定义了偏序集拟阵的闭包算子。

Just with these isomorphisms, we may use the language of poset and their language of distributive lattice interchangeably.

正是由于这些同构,我们才能用偏序集及其分配格这两种可相互交换的语言来描述偏序集拟阵

In fact we can give it geometric interpretation.

事实上,我们研究了偏序集拟阵基的限制与延拓,最后我们对此还给出了几何解释。

In this thesis, matroid theory is used to study the reducibility and other related topics of central hyperplane arrangements.

本文主要利用拟阵论中的结论讨论构形的可约性及相关问题。

People have paid close attention to hyperplane arrangements and matroids in these thirty years in the world.

超平面构形和拟阵这两门数学学科近几十年来受到国际上的广泛关注。

In Section 6, we define an integer valued function named derivative function for poset matroids.

在第6节,我们构造了一类整值函数,称作偏序集拟阵的导出函数。

It is natural to ask whether arrangements of linear varieties of different dimension in the projective space may be given with a similar axioms setting.

经典拟阵研究的是超平面在射影空间放置的公理体系。

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在对危险的南部地区访问时,他斥责什叶派民兵领导人对中央集权的挑衅行为。

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