On the third depth distribution and the period of sequence {(E-1)~m(s)}m≥0 over F2
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On the third depth distribution and the period of sequence {(E-1)~m(s)}m≥0 over F2
Issue 4, Pages: 51-56(2008)
作者机构:
1. 上海交通大学计算机科学与工程系
2. 上海交通大学计算机科学与工程系 上海200030 上海市房地产行业教育中心
3. 上海大学房地产学院,上海,201702
作者简介:
基金信息:
DOI:
CLC:TN918
Published:2008
稿件说明:
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ZENG Min1~3, LUO Yuan1. On the third depth distribution and the period of sequence {(E-1)~m(s)}m≥0 over F2[J]. 2008, (4): 51-56.
DOI:
ZENG Min1~3, LUO Yuan1. On the third depth distribution and the period of sequence {(E-1)~m(s)}m≥0 over F2[J]. 2008, (4): 51-56.DOI:
On the third depth distribution and the period of sequence {(E-1)~m(s)}m≥0 over F2
摘要
向量复杂程度的一个研究角度是向量的深度。将Etzion和Roth提出的向量深度归纳为3类向量深度
通过有限长序列的周期与第三类向量深度之间的关系
给出了F2上任意n维向量空间的第三类向量深度的分布
并且利用向量算子的矩阵描述
从序列{(E-1)m(s)}m≥0终归周期的角度
进一步考察了第三类向量深度为∞的向量的性质。
Abstract
The complexity of a vector can be investigated in terms of three kinds of depths
which were introduced by Etzion and Roth. The third depth distribution of F2 n was provided according to the relationship of period and the third depth of finite sequences. Then the ultimate period of sequence {(E-1)m(s)}m≥0 was considered