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1)  complementary set
余集,补集
2)  complementary set
补集
1.
In the closed circle DNA algorithm,an idea that complementary sets of vertex covering are formed straightway by delete experiment is put forward and realized,which has design of the algorithm inimitable and novel.
在闭环DNA算法中,提出并实现了用删除实验直接构造顶点覆盖补集的构想;再通过电泳实验得到最小顶点覆盖的补集,由补集得到最小顶点覆盖。
3)  Complement set
补集
4)  complement [英]['kɔmplɪment]  [美]['kɑmplə'mɛnt]
补集
1.
The conclusion was proved that any subset in topological space brought thrity-four sets at most by doing the operations of complement?closure and boundary and a subset in real space was found,which just brought thrity-four different sets by doing three operations above-mentioned.
证明了拓扑空间的任意子集经过取补集、闭包和边界运算至多产生 34个集合 ,并且在实数空间上找到了一个子集 ,由它作上述三种运算恰能产生 34个不同的集
5)  Complement of a set
集合的补集
6)  residual set
剩余集
1.
Secondly, by using the connection, we prove that the minimal continuous semi-flow is the minimal continuous flow if its time-one map is open, and for any minimal continuous semi-flow, there is an invariant residual set such that the restriction to the set is a minimal continuous flow.
为此,我们首先建立了它与其时间1映射极小集的联系;然后,利用这种联系证明了:若时间1映射为开映射,则它是极小的连续流,并且一般地说来,对任意极小连续半流,存在不变的剩余集,使得它在这不变集上的限制是极小的连续流。
补充资料:余集
1.指文集正续编外残剩诗文的集子。
说明:补充资料仅用于学习参考,请勿用于其它任何用途。
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