weakly associated prime ideal

弱相伴素理想

weakly almost complex manifold 弱殆復(fù)廖 | weakly associated prime ideal 弱相伴素理想 | weakly bounded set 弱有界集合

bounded sequence

有界序列

bounded quantifier 有界量詞 | bounded sequence 有界序列 | bounded set 有界集合

bounded set

有界集合

bounded sequence 有界序列 | bounded set 有界集合 | bounded to the downwards 下有界的

bounded set

受限集合;有界集(合)

受限函數(shù);有界函數(shù) bounded function | 受限集合;有界集(合) bounded set | 束態(tài) bounded state

weakly bounded set

弱有界集合

weakly associated prime ideal 弱相伴素理想 | weakly bounded set 弱有界集合 | weakly closed space 弱閉空間

bounded to the downwards

下有界的

bounded set 有界集合 | bounded to the downwards 下有界的 | bounded to the upwards 上有界的

Compact

緊的

我們希望這個(gè)點(diǎn)集在數(shù)學(xué)意義上是緊的(compact)和凸的. 它應(yīng)該是凸的,因?yàn)橐粋€(gè)預(yù)期,它可以看作是集合中兩點(diǎn)連線上的任意一點(diǎn),可以通過這兩點(diǎn)代表的兩個(gè)預(yù)期的適當(dāng)?shù)母怕式M合得到. 緊性條件意味著,首先,點(diǎn)集一定是有界的,也就是,

internetwork

互連網(wǎng)絡(luò)

互連網(wǎng)絡(luò)(internetwork)是一個(gè)被廣泛接受的網(wǎng)絡(luò)界術(shù)語(yǔ),它表示相互連接的許多網(wǎng)絡(luò)的集合. 每一個(gè)獨(dú)立的網(wǎng)絡(luò)都有它自己的網(wǎng)絡(luò)號(hào),此網(wǎng)絡(luò)號(hào)在特定的互連網(wǎng)絡(luò)中必須是唯一的.

radon

拉東

而且引入了可數(shù)可加集合函數(shù)的概念(定義于勒貝格可測(cè)集類上),指出這些函數(shù)是定義在集合類上的有界變差函數(shù).正是因?yàn)閷?duì)于有界變差與可加性概念之間聯(lián)系的考察,使得J.拉東(Radon)作出了更廣的積分定義,

weakly closed space

弱閉空間

weakly bounded set 弱有界集合 | weakly closed space 弱閉空間 | weakly compact 弱緊的