1) multi-fold perfect numbers
多重完美数
2) multiply perfect number
多重完全数
1.
If σ(n)=2n then n is said to be a perfect number and if σ(n)=kn(k≥3) then n is said to be a multiply perfect number.
若σ(n) =knk≥ 3,则称n为多重完全数 。
3) perfect reconstruction
完美重构
1.
Firstly,the theory of multi-channel derivative sampling is described and the compact perfect reconstruction condition is given.
首先阐明了多阶微分采样的原理,给出了更为简洁的完美重构条件。
4) perfect sorting
完美重组
1.
The problem of perfect sorting by reversals and deletions was considered,and one kind of polynomial algorithm was given.
研究了基于翻转和删除形式的染色体完美重组问题,并给出了多项式算法。
5) 2-perfect number
2-完美数
1.
Using the algorithm,we obtain 2-perfect sets and the corresponding 2-perfect num-bers from 3 to 18,also the upper bound of 2-perfect numbers from 19 to 32 and the corresponding 2-perfect set
定义2-完美集合与对应的完美数,给出了求2-完美集合与对应的完美数的算法,并利用该算法得到3-18的2-完美集合与对应的完美数,并给出了19-32的2-完美数的上界与对应的完美集合。
6) multiperfect number
多完全数
补充资料：多重数
见多重产生。
说明：补充资料仅用于学习参考，请勿用于其它任何用途。
参考词条