1)  pseudo-metric
自仿tile
1.
We introduce the "pseudo-metric" from [2], this pseudo-metric has two good proportions: 1) For any x∈R~d ,ω|-(Ax) = .
但这种方法仅限于吸引子T=T(A，D)是自相似tile，而不能应用到矩阵A为自仿矩阵时的情况，为了能够计算自仿tile边界的维数，我们引进了[2]中伪度量的概念，应用伪度量的两个性质： 1)对任意x∈R~d，(?)(Ax)=q~(1／d)(?)(x)，q=|det A|∈R； 2)存在常数η＞0，对任意x，y∈R~d，有(?)(x+y)≤ηmax{(?)(x)，(?)(y)}。
2)  lattice self-affine Tile
格自仿Tile
1.
We discuss the boundary structure of lattice self-affine Tiles,and obtain a sufficient condition for the boundary of a plane lattice self-affine Tile to be a simple closed curve.
讨论格自仿Tile的边界结构,得到平面格自仿Tile的边界为简单闭曲线的一个充分条件;作为应用,给出Bandt-Wang的一个定理的新证明。
3)  integral self-affine Tile
整自仿Tile
1.
Aim To investigate the relations between integral self-affine Tiles and compatible pair.
目的讨论整自仿Tile与和谐对之间的关系。
4)  self-affine
自仿射
1.
This paper proposed a method to implement fractal dimension estimation based on the self-affine property of signals.
基于序列分形自仿射特性,提出一种实现一维信号分形维数估计的方法。
2.
Based on the fractal structure of strange attractor and self-affine property of time series, a method is proposed for predicting chaotic time series.
从混沌与分形的关系出发,基于奇怪吸引子的分形结构和时间序列的自仿射特性,提出了一种混沌时间序列的预测方法。
3.
A fractal object is self-affine instead of self-similar if it has different scaling property in different direction.
当分形体在不同方向的标度规律不同时，它就是自仿射而不是自相似。
5)  self-affine set
自仿射集
1.
This paper proposes the feasibility of fractional geometry being used in the pattern design,to which the self-affine set can be mainly used.
讨论了分形几何在图案设计中应用的可能性，着重讨论了自仿射集在图案设计中的应用。
2.
The Packing measure of a King of the self-affine sets of three-Dimension Euclidean Space is discussed.
讨论三维欧氏空间上的一类自仿射集的填充测度 ,对(t) =tθ,(t) =tθ|logt|及更一般的情况 ,证明了填充测度P[K(T ,D) ]为无穷或有限的条
6)  self affine set
自仿集
1.
In this paper the dimensions of three kinds of self affine sets are studied.
主要研究三类自仿集的维数 ,在闭集条件下 ,估计了三类自仿集的豪斯道夫 (Haus dorff)维数和盒子 (Box)维
2.
The first part is devoted to an estimation of the Hausdorff dimension of a kind of self affine sets in the plane.
在第一部分我们研究了平面上的一类自仿集,并给出了它的Hausdorff维数的—个估计。
3.
The potential produced by a charge distribution on the self affine set and its analytic properties are studied.
研究了关于自仿集上电荷分布的势论及有关分析性质。
参考词条
补充资料：floor tile
分子式：
CAS号：

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