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1)  Minimal Complete Coverage Criterion
最小完全覆盖
2)  minimal-complete-coverage criterion
最小完全覆盖准则
1.
By using minimal-complete-coverage criterion,the test sequence generation based on digraphs can produce more effective test sequences.
采用基于有向图的满足互操作测试的最小完全覆盖准则的测试序列生成算法可以生成更有效的互操作测试集。
3)  totally-ordered minimal covering
全序最小覆盖
1.
This paper put forwards the concepts of totally-ordered no-redundant covering,totally-ordered canonical covering,totally-ordered minimal covering and so on,and also presented the relevant theorems and algorithms for them.
在全序时态模式下提出全序无冗余覆盖、全序规范覆盖和全序最小覆盖等概念,同时给出了全序无冗余覆盖、全序规范覆盖集和全序最小覆盖集的算法及相关定理,并给出了其正确性证明,对其时间复杂度进行了分析。
4)  complete coverage
完全覆盖
1.
The algorithm guarantees complete coverage by repeating covering portion of the environment and setting the GATE grids.
该方法通过对部分区域的重复覆盖和设置GATE栅格实现了对环境的完全覆盖,同时该方法保证了只要有一个机器人不出现故障就可以完成覆盖,提高了系统稳定性。
2.
Using distance transform approach guaranteed complete coverage,and reduced the repeat coverage by setting the gate grids.
ISC算法通过边界探索获得环境边界地图之后,在线规划覆盖路径,用距离转变的搜索方法保证了完全覆盖,通过设置gate栅格降低了重复覆盖率。
3.
The validity of EeRCCA in different network size and node density is verified,simulation results show that EeRCCA can guarantee complete coverage and connectivity and its performance of number of working nodes and coverage ratio is approximately equal to RBSS.
仿真结果表明EeRCCA可以保证完全覆盖和连通,在工作节点数目和覆盖率方面与RBSS算法基本相当,在不增加额外控制开销的条件下,可以显著延长网络生命期。
5)  complete covering
完全覆盖
1.
Some applications of complete covering theorem;
完全覆盖定理的一些应用
2.
From what have been discussed above,the complete covering on universe is constructed based on the new-defined characteristic relation.
根据新建立的特征关系,构建了论域上的完全覆盖,形成了两种不同类型的知识表达系统,并进行了一些重要性质的研究。
3.
In order to keep the data secret reliably, the applicable principle of BSS in noise removal was extended to form a kind of new method for data secrecy based on the strategy of complete covering, by the introduction of virtual observation.
为了获得可靠的数据保密效果,通过引入虚拟观测,将盲源分离在消噪方面的应用思想加以扩展,形成了一种新的基于完全覆盖策略的数据保密方法。
6)  full covering
完全覆盖
1.
This article is to introduce full covering definition and full covering theorem,and to simplify the provement process of Cauchy Convergence Principle,Accumulation Principle and Finite Covering Principl
Botsko提出的完全覆盖定义和完全覆盖定理,并利用完全覆盖定理给出了实数系中的Cauchy收敛准则、聚点定理和有限覆盖定理的简便证明。
补充资料:最小辐亮度与最小辐照度(见核爆炸火球)


最小辐亮度与最小辐照度(见核爆炸火球)
minimum-brightness and minimum-irradiance

zuixiao fuliangdu yu zuixiaofu乙haodu最小辐亮度与最小辐照度(minimum-brightness and而nimum一irradianee)见核爆炸火球。
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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