基本解释：列紧空间
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This paper discusses the orbital asymptotic properties of a topological dynamical system whose base space is a sequentially compact space,and proves the main theorem:Let f be a continuous self-map- ping on a sequentially space X,thenω-limit setω(x,f)of a point x∈X is a nonempty finite set if it is a periodic orbit of f.证明了以下结果:设X是序列紧空间,f是X上的连续自映射,点x的ω-极限集ω(x,f)为有限集当且仅当它是f的一个周期轨。
Study on (sub) Sequentially Mesocompact Spaces and Hyperspaces;关于（次）序列中紧空间和超空间的一些研究
The Note on Submesocompactness and Sequential Submesocompactness;关于次中紧空间与序列次中紧空间的注记
Some Properties in Orlicz and Cesaro-Orlicz Sequence Spaces;Orlicz空间与Cesaro-Orlicz序列空间中的若干性质
A place or time in a sequence of events.一个事件序列中的空间点或时间点。
Application of Multivariate Time Series in Reconstrusting Phase Space;多维时间序列在相空间重构中的应用
The Lifting Problem of Some Geometric Properties of Banach Spaces in the Sequential Space;Banach空间中某些几何性质在序列空间中的提升
Some Limit Theorems of Random Sequences in Metric Spaces度量空间中随机序列的若干极限定理
each and all of a series of entities or intervals as specified.物体确定序列中的每一个或时间空间上的间隔。
Application of Granular Computing Based on Quotient Space Theory in Time Series Forecasting;商空间粒度计算理论在时间序列预测中的应用
Smoothness of Orlicz-Bochner Sequence SpacesOrlicz-Bochner序列空间的光滑性
Multivariable State-Space Method and Its Application in Climatic Time Series Prediction;多变量状态空间预报法在气候序列中的应用
Strong Convergence of Approximants for Nonlipschitzian Semigroups in Banach Spaces;Banach空间中非Lipschitzian半群的逼近序列的强收敛
Cluster Point Set of Sequence and Orbit s ω-Limit Set in Topology Space;拓扑空间中序列的聚点集与轨道的ω-极限集
Iterative sequences for asymptotically pseudo-contractive mappings in arbitrary real Banach spaces实Banach空间中渐进伪压缩映像的迭代序列(英文)
turning point in time series时间序列中的转折点
Immediately following this in time, order, or place;after this.此后，今后时间、顺序或空间上紧接着地；这以后
seemingly without interruption; chiefly restricted to what recurs regularly or frequently in a prolonged and closely spaced series.看起来像没有中断；主要限于指按长时间的、间隔很紧的序列有规律的发生或者经常发生的事物。
Closely related in space, time, or order; very near.紧接的在空间、时间或次序上紧密联结的；非常接近的
