1) finite type submanifolds
有限型子流形
3) finite-type subset
有限型子集
1.
The Hausdorff measure of finite-type subset A,which is decided by the primitive matrix A,is estimated.
Hausdorff测度的计算是一个难点,有关文献估计了本原矩阵A决定的有限型子集∑A的Hausdorff的测度,但要求A是不可约的或本原的,且A的每行每列至少有一个为1。
4) Subshift of finite type
有限型子移位
1.
For any k≥2,the subshift of finite type is determined by the k×k 0-1 matrix Ak=(aij),where aij=1 if and only if i=k or j=i+1.
对任何k≥2,考虑由k阶0-1矩阵Ak=(aij)决定的有限型子移位,其中,aij=1当且仅当i=k或j=i+1。
5) type Ⅱ1 hyperfinte factor
Ⅱ1型超有限因子
6) subshift of finite type
有限型子转移
1.
In the present paper, it is shown that for σ_A, the subshift of finite type determined by an irreducible square matrix A consisting of 0 s and 1 s, the following three statements are equivalent: σ_A is densely chaotic, σ_A is generica.
证明了:对于由不可约的0,1-方阵A决定的有限型子转移σA而言,σA是稠密混沌的,σA是通有混沌的以及σA是拓扑混合的,这些叙述均等价。
2.
Let (∑ A, σ A) be a subshift of finite type determined by the matrix A.
设A是一个每列至少有二个元素为 1的不可约 0 ,1方阵 ,(∑A,σA)为由A所决定的符号空间有限型子转移 。
补充资料：子流形
见微分流形。
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