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matroid相关的网络例句

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与 matroid 相关的网络例句 [注:此内容来源于网络,仅供参考]

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。

The study includes the fuzzy independent set, fuzzy bases, fuzzy circuits, fuzzy rank, fuzzy hyperplanes, fuzzy closure operator, fuzzy submatroid, quasi-fuzzy graph matroids, fuzzy graphic matroids, fuzzy dual matroid and so on.

研究的内容包括模糊拟阵的独立集,模糊基,模糊圈,模糊秩函数,模糊超平面,模糊闭包算子,模糊子拟阵,准模糊图拟阵,模糊图拟阵,模糊拟阵的对偶和模糊拟阵的运算等等。

The study includes fuzzy bases, fuzzy circuits, fuzzy rank function, fuzzy hyperplanes, fuzzy closure operator, fuzzy submatrods, quasi-fuzzy graph matroid, fuzzy graphic matroids, fuzzy dual matroid and so on.

研究的内容包括模糊拟阵的模糊基,模糊圈,模糊秩函数,模糊超平面,模糊闭包算子,模糊子拟阵,准模糊图拟阵,模糊图拟阵,模糊拟阵的对偶等等。

The fundamental sequence, fuzzy bases and its algorithm, fuzzy circuits and its algorithm are studied in this thesis are all important topics in the research fields of fuzzy matroids. They enrich the theory of fuzzy matroids and it is very useful for them to push the change of fuzzy matroid from basic research to application research.

本论文研究的模糊拟阵的基本序列、模糊基及算法、模糊圈及算法都是模糊拟阵的重要内容,丰富了模糊拟阵理论,对于推动模糊拟阵从基础研究逐渐向应用研究的转变起着重要作用。

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。

In Section 5, we use the corank function of poset matroids to investigate the relationship between a poset matroid and its dual.

在第5节,我们用偏序集拟阵的余秩函数来研究偏序集拟阵与其对偶之间的关系。

Fuzzy matroids is a theory which is set up by introducing the notion"fuzzy"into theory of matroid, it has existed nearly 20 years old.

模糊拟阵是将"模糊"的概念引入到拟阵理论中而建立起来的理论,已有近20年的历史。

So we only focus on the reducibility of central essential arrangements. A matroid is constructed from a given arrangement .

超平面构形可以看成是简单拟阵的一个实现,本文利用拟阵讨论构形的可约性。

This work is done in many ways, the most famous and representative are the following i one is poset matroid that comes from replacing the underlying set of a matroid by a partially ordered set; another is greed...

因此,本文采用与前人不同的思维方式,利用偏序集理论,在保持拟阵某些原有性质的基础上,对两种新理论给予充实和完善。

Based on the existed theory of mareoids and fuzzy matroids, this thesis studies the closed regular fuzzy matroid and its fundamental sequence, the fuzzy base and its algorithm of closed fuzzy matroids, the fuzzy circuit and its algorithm of closed fuzzy matroids and so on. The main contributions of this thesis are as follows: 1 The necessary and sufficient condition of closed regular fuzzy matroid and a property of its fuzzy dual matroid are found by studying some properties of closed regular fuzzy matroid. 2 By studying some properties of fuzzt bases of closed fuzzy matroid, the necessary and sufficient condition of judging fuzzy bases of closed fuzzy matroids and some corollaries are found. In the end, an algorithm of obtaining a fuzzy base is given. 3 By studying some properties of fuzzt circuits of closed fuzzy matroid, some necessary and sufficient conditions of using its fundamental sequence to express fuzzy circuits are found. An algorithm of obtaining a fuzzy circuit is given. 4 By studying the fundamental sequence of closed regular fuzzy matroid, some necessary and sufficient conditions of fundamental sequence of closed regular fuzzy matroid are found.

本文在现有拟阵和模糊拟阵理论的基础上,研究了闭正规模糊拟阵及其基本序列,闭模糊拟阵的模糊基及算法、模糊圈及算法等内容,现分述如下: 1研究了闭正规模糊拟阵的一些性质,得到了闭正规模糊拟阵的充要条件及其模糊对偶拟阵的一个性质; 2研究了闭模糊拟阵模糊基的性质,找到了闭模糊拟阵模糊基的充要条件和几个推论,最后还给出了求模糊基的算法; 3研究了闭模糊拟阵模糊圈的性质,找到了用基本序列来表达模糊圈的几个充要条件,并给出了求模糊圈的算法; 4研究了闭正规模糊拟阵的基本序列,找到了闭正规模糊拟阵的基本序列的几个充要条件。

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