1) sequence-continuous-open mappings
序列连续映射
2) sequence of continuous selfmaps
连续自映射序列
1.
The definitions of pointwise preimage entropies,preimage branch entropy,and preimage relation entropy for nonautonomous discrete dynamical systems given by a sequence of continuous selfmaps of a compact space are given by using open covers.
对紧致拓扑空间上的连续自映射序列应用开覆盖定义了点原像熵、原像分枝熵以及原像关系熵等几类原像熵。
2.
four entropy-like invariants for nonautonomous discrete dynamical systems given by a sequence of continuous selfmaps of a compact space are introduced and studied.
分别应用开覆盖和分离集、生成集给出了紧致空间上的连续自映射序列的原像熵的定义。
3) weakly sequentially continuous mapping
弱序列连续映射
4) weakly sequentially continuous duality mapping
弱序列连续正规对偶映射
5) continuous mapping
连续映射
1.
The extension and the conjunction of continuous mapping and its propertiesz on a sequential compact set;
连续映射的扩张、拼接以及连续映射在列紧集上的性质
2.
Two questions on continuous mappings;
关于弱连续映射的两个问题(英文)
3.
A Construction Method of Realizing Continuous Mapping By A Three-Layer Perceptron;
实现连续映射的三层感知器的构造方法
6) continuous map
连续映射
1.
Non-wandering set of continuous map on Y-space
Y-空间上连续映射的非游荡集
2.
It is investigated that the relationship between the asymptotic pseudo orbit tracing property for continuous map f on a compact metric space X and that for the lift map of f on a covering space of X and show that (,) has the asymptotic pseudo orbit tracing property if and only if (X,f) has asymptotic pseudo orbit tracing property.
设X是紧致度量空间,f:X→X是连续映射。
3.
It is shown that H_0(K_0(R))｛f:Max(K_0(R))→Z｜f is a continuous map｝,where Max(K_0(R)) is the maximal sprum of R.
设R为交换环,证明了有群同构H0(K0(R)) {f:Max(K0(R))→Z｜f是连续映射},其中Max(K0(R))为K0(R)的极大谱空间。
补充资料：半连续映射
半连续映射
semi-continuous mapping
半连续映射【胭抽.以扣伪.曰旧叮口n那堪;nO月yUe即ePu一。oe oo6p‘eH“e]，粤(下)(uP衅(fo‘))半浮等映射’‘拓扑空间(top01o卿sPace)x到偏序集尸的映射f，使得 U川戈.=x蕴含 而了(x。)簇f(x)〔垫f(x，)》f(、)]，这里，而(迹)表示上(下)极限. M.H.B浦1翼xoBc‘成撰【补注】在偏序集尸上，由P和所有集合U二二{y已尸:y
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