等级序列 meaning in Chinese
dominance hierarchy
rank order
Examples
- Use wavelet analysis dwgs of shanghai , tianjin , xian and wuhan by the time 1470 to 2000 . discuss the abrupt situation . at last , we use the arithmetic of lemper - ziv complexity to resolve the complexity of shanghai , tianjin , xian and wuhan
利用子波变换对上海、天津、西安和武汉的1470年? 2000年的旱涝等级序列资料进行了分析,讨论了突变点的位置变化,并利用兰帕尔?齐夫复杂性算法将以上各地区进行了粗粒化,求出它们的复杂度。 - All the contents are developed around a set of scaling laws taking the form of exponentials which relate to almost all the issues of complexity including fractals , chaos , strange attractors , localization , and symmetry breaking , etc . the main work can be summarized as follows : starting from the law of allmetric growth three fractal dimensions in a broad sense are derived , and according to these dimensions , geographical space is divided into three levels , i . e . , real space , phase space , and order space , each of which corresponds to a kind of dimension . based on the idea of spatial disaggregation and using the rmi ( relationship - mapping - reversion ) principle , the urban system is formulated as three scaling laws of the three spaces , including number law , size law , and area law , which can be transformed into a set of power laws such as allometric law and zipf ’ s law associated with fractal structure
从异速生长律的纵向、横向和切向三个角度将地理空间划分为实空间、相空间和序空间,分别对应于空间系列、时间序列和等级序列三个层面,每个层面的测度各有自己的空间维度。基于“空间循环细分-等级体系-网络结构”的数理等价关系,利用rmi (关系-映射-反演)原则,成功地实现了城市系统宏观模型的理论抽象,将空间复杂性问题表征为简单的指数式标度定律(包括数量律、规模律和尺度律) ,这一组标度律可以与一组幂次定律(包括具有分形性质的规模-数目律、异速生长定律和三参数zipf定律)互为变换。