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Attribute based spatial segmentation for optimising POI placement 基于属性的空间分割优化POI位置
IF 2.1 2区 数学 Q3 GEOSCIENCES, MULTIDISCIPLINARY Pub Date : 2025-06-21 DOI: 10.1016/j.spasta.2025.100911
M. de Klerk, I. Fabris-Rotelli
Effective spatial planning and resource optimisation require precise demarcation of potential spatial accessible areas and optimal placement of points of interest (POIs). Our approach introduces a novel attribute based spatial segmentation methodology that utilises an iterative clustering approach to create unique macro-regions, each associated with key structural and attribute specific properties. By integrating a probabilistic attribute based structure with k-means clustering, we adaptively segment spatial regions to balance area based attributes and topological characteristics. The full geographical network is segmented into attribute based macro-regions for all spatially accessible and spatially disjoint regions. Attribute based spatial segmentation offers insights into why certain areas may be spatially disjoint and if it is identified as potential spatially accessible areas to determine which POIs can be placed to maximise accessibility. This approach transforms city planning and resource allocation by aligning POI placement with regional needs and characteristics.
有效的空间规划和资源优化需要精确划分潜在的空间可达区域和最佳的兴趣点(poi)的位置。我们的方法引入了一种新的基于属性的空间分割方法,该方法利用迭代聚类方法来创建独特的宏观区域,每个区域都与关键结构和属性特定属性相关联。通过将基于概率属性的结构与k-means聚类相结合,自适应分割空间区域,以平衡基于面积的属性和拓扑特征。将整个地理网络划分为基于属性的宏观区域,将所有空间可达和空间不相交的区域划分为宏观区域。基于属性的空间分割提供了洞察为什么某些区域可能在空间上不相交,如果它被确定为潜在的空间可达区域,以确定哪些poi可以放置以最大化可达性。这种方法通过调整POI的位置与区域需求和特征来改变城市规划和资源配置。
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引用次数: 0
Transfer learning for high dimensional spatial autoregressive model 高维空间自回归模型的迁移学习
IF 2.1 2区 数学 Q3 GEOSCIENCES, MULTIDISCIPLINARY Pub Date : 2025-06-13 DOI: 10.1016/j.spasta.2025.100908
Yunquan Song, Xuan Chen, Rui Yang, Yijun Li
Transfer learning is a learning process that applies models learned in old domains to new domains by utilizing similarities between data, tasks, or models. At present, transfer learning has been widely applied, such as natural language processing, recommendation systems, drug analysis, etc. Research in statistical models mostly focuses on classic linear models such as classification and regression. It is still unclear how transfer learning affects spatial data. Spatial data is an important type of data and has been a hot research topic in statistics and econometrics in recent years. However, in reality, its collection and labeling are expensive and labor-intensive, and there may not be enough data to train a robust model. Therefore, this article considers using auxiliary sample sets that are different from the target dataset but have some similarity to help us estimate and predict the target model, and specifies criteria for determining similarity. We propose transfer learning algorithms based on spatial autoregressive models, which can transfer knowledge from auxiliary datasets to target models of interest to us. Its performance has been demonstrated in numerical simulations and real housing price datasets.
迁移学习是一种学习过程,通过利用数据、任务或模型之间的相似性,将在旧领域学习到的模型应用到新领域。目前,迁移学习已经得到了广泛的应用,如自然语言处理、推荐系统、药物分析等。统计模型的研究主要集中在分类、回归等经典线性模型上。目前尚不清楚迁移学习如何影响空间数据。空间数据是一种重要的数据类型,是近年来统计学和计量经济学研究的热点。然而,在现实中,它的收集和标记是昂贵和劳动密集型的,并且可能没有足够的数据来训练一个鲁棒模型。因此,本文考虑使用与目标数据集不同但具有一定相似性的辅助样本集来帮助我们估计和预测目标模型,并规定了确定相似性的标准。我们提出了基于空间自回归模型的迁移学习算法,该算法可以将知识从辅助数据集转移到我们感兴趣的目标模型。通过数值模拟和实际房价数据集验证了其性能。
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引用次数: 0
Characteristics of some isotropic covariance models with negative values 负各向同性协方差模型的特征
IF 2.1 2区 数学 Q3 GEOSCIENCES, MULTIDISCIPLINARY Pub Date : 2025-06-08 DOI: 10.1016/j.spasta.2025.100905
De Iaco S., Posa D.
In the literature, most of the classical covariance models characterised by negative values were derived by utilising the Bessel functions, on the other hand, recently, other classes of models with negative correlation were obtained through the difference between two covariance functions. However, although for the former, the analytic features, such as their absolute minimum values, were completely explored, for the latter these aspects have to be still investigated. In this paper, starting from the admissibility conditions and the general characteristics of three wide families of isotropic covariance models, based on the difference of Gaussian, exponential and rational models, their absolute minimum, as a function of the dimension of the Euclidean space in which they are defined, is provided. Consequently, the minimum values for the most common Euclidean dimensional spaces are given as special cases. These results fill the theoretical gap related to the analysed classes of correlation models with negative values and then can support their use. A simulation study and an application to a real data set are also presented to assess performance in terms of prediction accuracy.
在文献中,大多数以负值为特征的经典协方差模型都是利用贝塞尔函数推导出来的,另一方面,近年来,通过两个协方差函数的差来获得其他类型的负相关模型。然而,虽然对于前者,分析特征,如它们的绝对最小值,已经被完全探索,对于后者,这些方面仍然需要研究。本文从三大类各向同性协方差模型的容错条件和一般特征出发,基于高斯模型、指数模型和有理模型的差异,给出了它们的绝对极小值作为它们所定义的欧几里得空间维数的函数。因此,对于最常见的欧几里得维空间的最小值作为特殊情况给出。这些结果填补了与所分析的具有负值的相关模型类别相关的理论空白,从而可以支持它们的使用。通过仿真研究和对真实数据集的应用来评估预测精度方面的性能。
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引用次数: 0
Spatiotemporal mapping and analysis of atypical COVID-19 outbreaks in Shijiazhuang City (China) using the synthetic SEIR-BME approach 基于SEIR-BME方法的石家庄市非典型COVID-19疫情时空制图与分析
IF 2.1 2区 数学 Q3 GEOSCIENCES, MULTIDISCIPLINARY Pub Date : 2025-06-07 DOI: 10.1016/j.spasta.2025.100910
Zekun Gao , Yutong Jiang , Junjie Yin , Jiaping Wu , Maria-Stephania Christakos , George Christakos , Junyu He
Shijiazhuang City (Hebei Province, China) experienced two COVID-19 outbreaks: January 2021 and November 2022. Differences in the prevention and control measures implemented during the two outbreaks led to significantly distinct epidemic evolutions. During the first outbreak, these measures were implemented throughout the epidemic duration. During the second outbreak, attention was paid only at the initial epidemic stage, followed by a laissez-faire management that led to a rapid epidemic development, and only then control measures were re-implemented. In the present work, epidemic-related data during the two outbreaks and relevant risk area data during the atypical November 2022 outbreak were collected from Nation-, Hebei Province-, and Shijiazhuang City-level Health Commission sources. The study of the outbreaks involved a preliminary long time-series analysis followed by a novel synthesis of Susceptible-Exposed-Infected-Removed (SEIR) modeling with Bayesian Maximum Entropy (BME) mapping of the spatiotemporal COVID-19 spread during the November 2022 outbreak (a severe data deficiency occurred this month due to normalized management). An important advantage of the proposed SEIR-BME synthesis is that it compensated for the individual shortcomings of its components: Using SEIR we constructed transmission models of the outbreaks, while BME effectively filled in the missing data during November 2022 and subsequently generated accurate spatiotemporal disease risk maps. Our results confirmed the powerful transmission capability of COVID-19 and the considerable prevention and control progress made by the authorities from January 2021 to November 2022. We also found that during the exponential growth period of the epidemic, the COVID-19 variation results of this work closely followed the empirical COVID-19 law of He et al. (2020). Lastly, our analysis provided data support for subsequent studies of the COVID-19 spread, and suggested optimal infectious disease prevention and control measures. It is hoped that the present work would laid the methodological foundations for future developments in spatiotemporal infectious disease modeling and mapping.
中国河北省石家庄市经历了两次COVID-19疫情:2021年1月和2022年11月。在两次疫情期间实施的预防和控制措施的差异导致了明显不同的流行病演变。在第一次疫情期间,这些措施在整个疫情期间都得到了实施。在第二次暴发期间,只注意了最初的流行阶段,随后采取了放任管理,导致流行病迅速发展,直到那时才重新实施控制措施。在本工作中,从国家、河北省和石家庄市卫生委员会收集了两次疫情期间的流行病学相关数据和2022年11月非典型疫情期间的相关风险区域数据。对疫情的研究包括初步的长时间序列分析,然后对2022年11月疫情期间COVID-19时空传播的贝叶斯最大熵(BME)映射进行易感-暴露-感染-去除(SEIR)模型的新颖综合(由于规范化管理,本月发生了严重的数据不足)。提出的SEIR-BME综合的一个重要优势是它弥补了其组成部分的单个缺点:使用SEIR,我们构建了疫情的传播模型,而BME有效地填补了2022年11月期间缺失的数据,随后生成了准确的时空疾病风险图。我们的结果证实了2019冠状病毒病的强大传播能力,以及当局在2021年1月至2022年11月期间取得的相当大的防控进展。我们还发现,在疫情的指数增长期,本工作的COVID-19变异结果与He et al.(2020)的经验COVID-19规律密切相关。最后,我们的分析为后续的COVID-19传播研究提供了数据支持,并提出了最佳的传染病防控措施。希望本研究能为传染病时空建模和制图的未来发展奠定方法学基础。
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引用次数: 0
A low-rank Bayesian approach for geoadditive modeling geoadditive建模的低秩贝叶斯方法
IF 2.1 2区 数学 Q3 GEOSCIENCES, MULTIDISCIPLINARY Pub Date : 2025-06-03 DOI: 10.1016/j.spasta.2025.100907
Bryan Sumalinab , Oswaldo Gressani , Niel Hens , Christel Faes
Kriging is an established methodology for predicting spatial data in geostatistics. Current kriging techniques can handle linear dependencies on spatially referenced covariates. Although splines have shown promise in capturing nonlinear dependencies of covariates, their combination with kriging, especially in handling count data, remains underexplored. This paper proposes a new Bayesian approach to the low-rank representation of geoadditive models, which integrates splines and kriging to account for both spatial correlations and nonlinear dependencies of covariates. The proposed method accommodates Gaussian and count data inherent in many geospatial datasets. Additionally, Laplace approximations to selected posterior distributions enhances computational efficiency, resulting in faster computation times compared to Markov chain Monte Carlo techniques commonly used for Bayesian inference. Method performance is assessed through a simulation study, demonstrating the effectiveness of the proposed approach. The methodology is applied to the analysis of heavy metal concentrations in the Meuse river and vulnerability to the coronavirus disease 2019 (COVID-19) in Belgium.
克里格是地质统计学中预测空间数据的常用方法。当前的克里格技术可以处理空间引用协变量的线性依赖关系。尽管样条在捕获协变量的非线性依赖关系方面显示出了希望,但它们与克里格的结合,特别是在处理计数数据方面,仍未得到充分的探索。本文提出了一种新的贝叶斯方法来处理geoadditive模型的低秩表示,该方法将样条和kriging相结合,以考虑协变量的空间相关性和非线性依赖性。该方法可以适应许多地理空间数据集中固有的高斯和计数数据。此外,选择后验分布的拉普拉斯近似提高了计算效率,与贝叶斯推理常用的马尔可夫链蒙特卡罗技术相比,计算时间更快。通过仿真研究对方法性能进行了评估,验证了所提方法的有效性。该方法应用于分析比利时默兹河重金属浓度和对2019冠状病毒病(COVID-19)的易感性。
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引用次数: 0
Probabilistic spatiotemporal modeling of day-ahead wind power generation with input-warped Gaussian processes 基于输入扭曲高斯过程的日前风力发电概率时空建模
IF 2.1 2区 数学 Q3 GEOSCIENCES, MULTIDISCIPLINARY Pub Date : 2025-06-01 DOI: 10.1016/j.spasta.2025.100906
Qiqi Li , Michael Ludkovski
We design a Gaussian process (GP) spatiotemporal model to capture features of day-ahead wind power forecasts. We work with hourly-scale day-ahead forecasts across hundreds of wind farm locations, with the main aim of constructing a fully probabilistic joint model across space and hours of the day. To this end, we design a separable space–time kernel, implementing both temporal and spatial input warping to capture the nonstationarity in the covariance of wind power. We conduct synthetic experiments to validate our choice of the spatial kernel and to demonstrate the effectiveness of warping in addressing nonstationarity. The second half of the paper is devoted to a detailed case study using a realistic, fully calibrated dataset representing wind farms in the ERCOT region of Texas.
我们设计了一个高斯过程(GP)时空模型来捕捉日前风电预测的特征。我们在数百个风电场的位置上进行小时尺度的前一天预测,主要目的是建立一个跨空间和一天中的小时的全概率联合模型。为此,我们设计了一个可分离的时空核,实现了时间和空间的输入扭曲,以捕获风电协方差的非平稳性。我们进行了综合实验来验证我们对空间核的选择,并证明了翘曲在解决非平稳性方面的有效性。本文的后半部分是一个详细的案例研究,使用了一个真实的、完全校准的数据集,代表了德克萨斯州ERCOT地区的风力发电场。
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引用次数: 0
Bias correction methods for spatially lagged covariates measured with errors 带有误差测量的空间滞后协变量的偏差校正方法
IF 2.1 2区 数学 Q3 GEOSCIENCES, MULTIDISCIPLINARY Pub Date : 2025-05-29 DOI: 10.1016/j.spasta.2025.100909
Mohammad Masjkur , Asep Saefuddin , I. Wayan Mangku , Henk Folmer , Arno J. Van der Vlist , Marco Grzegorczyk
This paper compares three widely applied bias correction methods for spatially lagged covariates measured with error, namely, Monte Carlo expectation-maximization (MCEM), instrumental variables (IV), and Bayesian analysis (BA). We cross-compare these correction methods on simulated data for the special case of one single lagged covariate. We use the root mean squared error (RMSE) as evaluation criterion. The findings indicate that BA is the best bias correction method.
本文比较了蒙特卡罗期望最大化法(MCEM)、工具变量法(IV)和贝叶斯分析法(BA)三种应用广泛的空间滞后协变量偏差校正方法。对于单一滞后协变量的特殊情况,我们在模拟数据上对这些校正方法进行了交叉比较。我们使用均方根误差(RMSE)作为评价标准。结果表明,BA是最好的偏置校正方法。
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引用次数: 0
A J-test for spatial autoregressive binary models 空间自回归二元模型的j检验
IF 2.1 2区 数学 Q3 GEOSCIENCES, MULTIDISCIPLINARY Pub Date : 2025-04-28 DOI: 10.1016/j.spasta.2025.100903
Gianfranco Piras , Mauricio Sarrias
Spatial autoregressive binary models are well established in spatial statistics and econometric literature. Recently, different estimation methods have been proposed that account for logistic as well as probit regressions. In spatial models the choice of the spatial weighting matrix is crucial to reflect the amount of correlation in the data. This article proposes a simple J-test procedure for spatial autoregressive binary model. Since the J-test is a non-nested test, it can be used, among other things, to test the specification of the spatial weighting matrix. The J-test is based on augmenting the null model with the predictor from the alternative model(s). After defining these predictors, we develop the theory and derive the steps for the J-test. We also evaluate the finite sample properties in the context of a Monte Carlo experiment. An empirical application on firms’ decisions to reopen in the aftermath of Hurricane Katrina for New Orleans is also presented.
空间自回归二元模型在空间统计学和计量经济学文献中得到了很好的建立。最近,人们提出了不同的估计方法,既考虑了逻辑回归,也考虑了概率回归。在空间模型中,空间加权矩阵的选择是反映数据中相关程度的关键。本文提出了空间自回归二元模型的一个简单的j检验程序。由于J-test是一个非嵌套测试,因此它可以用于测试空间加权矩阵的规格。j检验是基于用来自备选模型的预测器对零模型进行扩充。在定义了这些预测因子之后,我们发展了理论并推导了j检验的步骤。我们还在蒙特卡罗实验的背景下评估了有限样本的性质。本文还对新奥尔良市卡特里娜飓风过后企业重新开业的决策进行了实证分析。
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引用次数: 0
A new regular grid-based spatial process on the log-symmetric model for speckled clutter 基于对数对称模型的斑点杂波规则网格空间处理方法
IF 2.1 2区 数学 Q3 GEOSCIENCES, MULTIDISCIPLINARY Pub Date : 2025-04-25 DOI: 10.1016/j.spasta.2025.100900
Arthur Machado, Francisco José A. Cysneiros, Abraão D.C. Nascimento
Solving remote sensing (RS) problems is crucial for society when it comes to environmental and climate dynamics, to name just a few examples. An efficient RS source is the use of synthetic aperture radar (SAR) to describe natural and man-made phenomena through imagery. Our approach is to understand the data behind SAR images as outcomes of random variables, and then use statistics to solve RS problems. In this paper, we consider the input of a SAR image as a random variable in regular space and describe the nature of SAR intensity (a strictly positive and asymmetric feature that is affected by speckle noise and prevents direct interpretation) using a new proposal for a log-symmetric (LOGSYM) regression model in two dimensions, the 2-D LOGSYM autoregressive moving-average (2-D LOGSYMARMA) model. Besides a discussion on the physical relationship between the proposed model and SAR intensity (mentioning that it can extend a commonly used lognormal law), we derive some mathematical properties of 2-D LOGSYMARMA: matrix-based score function and Fisher information. We discuss in detail the conditional maximum likelihood (CML) estimation for the 2-D LOGSYMARMA parameters. We conduct a Monte Carlo study to quantify the performance of the resulting estimates and to verify that the asymptotic behavior expected from CML estimators is achieved. Finally, we perform an application to real SAR data, where our proposal is applied to different types of regions – ocean, forest, and urban areas – utilizing the versatility of the log-symmetric family. Results of both artificial and real experiments show that our model is an important tool for the extraction and classification of spatial information in SAR images.
在环境和气候动力学方面,解决遥感(RS)问题对社会至关重要,仅举几个例子。一种有效的遥感源是利用合成孔径雷达(SAR)通过图像描述自然和人为现象。我们的方法是将SAR图像背后的数据理解为随机变量的结果,然后使用统计学来解决RS问题。在本文中,我们将SAR图像的输入视为正则空间中的随机变量,并使用二维LOGSYM自回归移动平均(2d LOGSYMARMA)模型的新提议来描述SAR强度的性质(受散斑噪声影响并阻止直接解释的严格正非对称特征)。除了讨论所提出的模型与SAR强度之间的物理关系(提到它可以扩展常用的对数正态律)外,我们还推导了二维LOGSYMARMA的一些数学性质:基于矩阵的分数函数和Fisher信息。详细讨论了二维LOGSYMARMA参数的条件最大似然估计(CML)。我们进行了蒙特卡罗研究,以量化结果估计的性能,并验证了CML估计器所期望的渐近行为是实现的。最后,我们对真实的SAR数据进行了应用,其中我们的建议应用于不同类型的区域-海洋,森林和城市地区-利用对数对称族的多功能性。人工实验和实际实验结果表明,该模型是SAR图像空间信息提取和分类的重要工具。
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引用次数: 0
Stochastic spatial stream networks for scalable inferences of riverscape processes 用于河流景观过程可扩展推理的随机空间流网络
IF 2.1 2区 数学 Q3 GEOSCIENCES, MULTIDISCIPLINARY Pub Date : 2025-04-25 DOI: 10.1016/j.spasta.2025.100902
Xinyi Lu , Andee Kaplan , Yoichiro Kanno , George Valentine , Jacob M. Rash , Mevin Hooten
Spatial stream networks (SSN) models characterize correlated ecological processes in dendritic ecosystems. Conventional SSN models rely on pre-processed stream networks and point-to-point hydrologic distances. However, this data processing may be labor-intensive and time-consuming over large spatial domains. Therefore, we propose to infer the functional connectivity of stream networks stochastically. Our physically-guided model utilizes the knowledge that water flows from high elevation to low elevation, and flow rate typically increases when two tributaries merge. We also leverage the hierarchical branching architecture of dendritic networks to alleviate computing and reduce uncertainty. Spatial autoregressive models composed of inferred SSNs propagate stochasticity between network connectivity and dynamic ecological processes in a Bayesian framework. We show in simulated examples that our mechanistic model facilitated learning about the functional network and enhanced predictive performance. We also demonstrate our approach in a large-scale case study using native brook trout (Salvelinus fontinalis) count data. A population model based on our stochastic SSN outperformed that with a conventional SSN in predicting abundance and expedited the analysis by circumventing data processing.
空间流网络(SSN)模型描述了树突生态系统的相关生态过程。传统的SSN模型依赖于预处理的河流网络和点对点的水文距离。然而,在大的空间域中,这种数据处理可能是劳动密集型和耗时的。因此,我们建议随机推断流网络的功能连通性。我们的物理导向模型利用了水从高海拔流向低海拔的知识,当两条支流合并时,流速通常会增加。我们还利用树突网络的分层分支架构来减轻计算和减少不确定性。由推断ssn组成的空间自回归模型在贝叶斯框架下传播网络连通性和动态生态过程之间的随机性。我们在模拟示例中表明,我们的机制模型促进了对功能网络的学习并增强了预测性能。我们还展示了我们的方法在一个大规模的案例研究中使用本地溪鳟(Salvelinus fontinalis)计数数据。基于随机社会安全系数的种群模型在预测丰度方面优于传统社会安全系数,并通过避免数据处理加快了分析速度。
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引用次数: 0
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Spatial Statistics
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