Wenkai Liu , Haonan Cai , Weijie Zhang , Sheng Hu , Zhangzhi Tan , Jiannan Cai , Hanfa Xing
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引用次数: 0
摘要
测量双变量空间关联对于理解两类地理流量(以下简称 "流量")之间的空间关系起着关键作用。然而,现有研究通常使用多个尺度来分析流量的双变量关联,导致较大尺度的结果会受到较小尺度结果的强烈影响。此外,大多数现有研究的平面空间假设并不适合网络约束流。为了解决这些问题,本研究通过将点的交叉 K 函数扩展到流的背景下,开发了网络增量流交叉 K 函数(NIFK)。具体来说,本研究开发了两个版本的 NIFK:全局版本用于检查整个研究区域是否存在二元关联,局部版本用于识别发生关联的特定位置。在三个模拟数据集上进行的实验表明,与现有的替代方法相比,本研究提出的方法更具优势。利用厦门出租车和打车服务数据集进行的案例研究证明了所提方法的实用性。检测到的二元空间关联为理解出租车服务和打车服务之间的竞争提供了深刻的见解。
Enhancing bivariate spatial association analysis of network-constrained geographical flows: An incremental scale-based method
Measuring bivariate spatial association plays a key role in understanding the spatial relationships between two types of geographical flow (hereafter referred to as “flow”). However, existing studies usually use multiple scales to analyze bivariate associations of flows, leading to the results at larger scales can be strongly affected by the results at smaller scales. Moreover, the planar space assumption of most existing studies is unsuitable for network-constrained flows. To solve these problems, a network incremental flow cross K-function (NIFK) is developed in this study by extending the cross K-function for points into a flow context. Specifically, two versions of NIFK were developed in this study: the global version to check whether bivariate associations exist in the whole study area and the local version to identify specific locations where associations occur. Experiments on three simulated datasets demonstrate the advantages of the proposed method over an available alternative method. A case study conducted using Xiamen taxi and ride-hailing service datasets demonstrates the usefulness of the proposed method. The detected bivariate spatial association provides deep insights for understanding the competition between taxi services and ride-hailing services.
期刊介绍:
Spatial Statistics publishes articles on the theory and application of spatial and spatio-temporal statistics. It favours manuscripts that present theory generated by new applications, or in which new theory is applied to an important practical case. A purely theoretical study will only rarely be accepted. Pure case studies without methodological development are not acceptable for publication.
Spatial statistics concerns the quantitative analysis of spatial and spatio-temporal data, including their statistical dependencies, accuracy and uncertainties. Methodology for spatial statistics is typically found in probability theory, stochastic modelling and mathematical statistics as well as in information science. Spatial statistics is used in mapping, assessing spatial data quality, sampling design optimisation, modelling of dependence structures, and drawing of valid inference from a limited set of spatio-temporal data.