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1·The boundary of a contains a nonempty open set.

的边界包含一个非空开集。

2·Fuzzy evidence (D-S) theory is based on nonempty sets.

模糊证据(D - S)理论基于非空集合。

3·Each nonempty affine set is parallel to a unique vector subspace.

在经典数学中，每个非空的仿射空间都平行于惟一的向量子空间。

4·Threads from the highest priority nonempty pool are given CPU time.

非空最高优先级的池中的线程将获得cpu时间。

5·If it is finite and nonempty, then it must contain at least one idempotent.

如果它是有限和非空的，则它必须包含至少一个幂等元。

6·A thread is dispatched from the front of the nonempty run-queue with the highest priority.

一个从非空运行队列的前端分派的线程具有最高的优先级。

7·As application of generalized L-KKM type theorems, a nonempty intersection theorem is proved.

作为广义l - KK M型定理应用，证明了非空交定理。

8·As a consequence, two equivalent formulations of the nonempty intersection theorem are obtained.

作为结果，我们在没有凸结构的一般拓扑空间中给出了它的两种等价形式。

9·Each identifier is a nonempty sequence of letters, digits, and underscores that must not begin with a digit.

每个标识符都是字母、数字和下划线的非空序列，且序列不能以数字开头。

10·In this paper the local compactness of the nonempty closed subsets hyperspaces with locally finite topology is discussed.

本文讨论了赋予局部有限拓扑的非空闲子集超空间的局部紧性。

非空的

1·If it is finite and nonempty, then it must contain at least one idempotent.

如果它是有限和非空的，则它必须包含至少一个幂等元。

2·In chapter two, we prove a nonempty intersection theorem in L-convex space by using a continuous selection theorem. As applications, some minimax inequalities are obtained.

在第二章中，我们运用一个连续选择定理证明了L -凸空间中的一个非空交定理。作为应用，我们得到了一些极大极小不等式。

3·Fuzzy evidence (D-S) theory is based on nonempty sets.

模糊证据(D - S)理论基于非空集合。

4·The boundary of a contains a nonempty open set.

的边界包含一个非空开集。

5·As application of generalized L-KKM type theorems, a nonempty intersection theorem is proved.

作为广义l - KK M型定理应用，证明了非空交定理。