SPATIOTEMPORAL DOMAIN DECOMPOSITION FOR MASSIVE PARALLEL COMPUTATION OF SPACE-TIME KERNEL DENSITY

被引:9
作者
Hohl, Alexander [1 ,2 ]
Delmelle, Eric M. [1 ,2 ]
Tang, Wenwu [1 ,2 ]
机构
[1] Univ North Carolina Charlotte, Dept Geog & Earth Sci, 9201 Univ City Blvd, Charlotte, NC 28223 USA
[2] Univ North Carolina Charlotte, Ctr Appl Geog Informat Sci, Charlotte, NC 28223 USA
来源
ISPRS International Workshop on Spatiotemporal Computing | 2015年
关键词
Domain Decomposition; Parallel Computing; Space-Time Analysis; Octtree; Kernel Density Estimation; PATTERNS;
D O I
10.5194/isprsannals-II-4-W2-7-2015
中图分类号
TP39 [计算机的应用];
学科分类号
081203 ; 0835 ;
摘要
Accelerated processing capabilities are deemed critical when conducting analysis on spatiotemporal datasets of increasing size, diversity and availability. High-performance parallel computing offers the capacity to solve computationally demanding problems in a limited timeframe, but likewise poses the challenge of preventing processing inefficiency due to workload imbalance between computing resources. Therefore, when designing new algorithms capable of implementing parallel strategies, careful spatiotemporal domain decomposition is necessary to account for heterogeneity in the data. In this study, we perform octtree-based adaptive decomposition of the spatiotemporal domain for parallel computation of space-time kernel density. In order to avoid edge effects near subdomain boundaries, we establish spatiotemporal buffers to include adjacent data-points that are within the spatial and temporal kernel bandwidths. Then, we quantify computational intensity of each subdomain to balance workloads among processors. We illustrate the benefits of our methodology using a space-time epidemiological dataset of Dengue fever, an infectious vector-borne disease that poses a severe threat to communities in tropical climates. Our parallel implementation of kernel density reaches substantial speedup compared to sequential processing, and achieves high levels of workload balance among processors due to great accuracy in quantifying computational intensity. Our approach is portable of other space-time analytical tests.
引用
收藏
页码:7 / 11
页数:5
相关论文
共 12 条
[1]   Geography and computational science [J].
Armstrong, MP .
ANNALS OF THE ASSOCIATION OF AMERICAN GEOGRAPHERS, 2000, 90 (01) :146-156
[2]  
Bader M., 2012, SPACE FILLING CURVES, V9, P109
[3]   Visualizing the impact of space-time uncertainties on dengue fever patterns [J].
Delmelle, Eric ;
Dony, Coline ;
Casas, Irene ;
Jia, Meijuan ;
Tang, Wenwu .
INTERNATIONAL JOURNAL OF GEOGRAPHICAL INFORMATION SCIENCE, 2014, 28 (05) :1107-1127
[4]   Space-time density of trajectories: exploring spatio-temporal patterns in movement data [J].
Demsar, Urska ;
Virrantaus, Kirsi .
INTERNATIONAL JOURNAL OF GEOGRAPHICAL INFORMATION SCIENCE, 2010, 24 (10) :1527-1542
[5]  
Ding YM, 1996, INT J GEOGR INF SYST, V10, P669, DOI 10.1080/026937996137792
[6]   NON-PARAMETRIC ESTIMATION OF A MULTIVARIATE PROBABILITY DENSITY [J].
EPANECHN.VA .
THEORY OF PROBILITY AND ITS APPLICATIONS,USSR, 1969, 14 (01) :153-&
[7]  
Graham Ronald L., 1994, Concrete Mathematics: A Foundation For Computer Science, V2nd
[8]   Space-time research in GIScience [J].
Kwan, Mei-Po ;
Neutens, Tijs .
INTERNATIONAL JOURNAL OF GEOGRAPHICAL INFORMATION SCIENCE, 2014, 28 (05) :851-854
[9]   Visualising Crime Clusters in a Space-time Cube: An Exploratory Data-analysis Approach Using Space-time Kernel Density Estimation and Scan Statistics [J].
Nakaya, Tomoki ;
Yano, Keiji .
TRANSACTIONS IN GIS, 2010, 14 (03) :223-239
[10]  
Turton I., 2003, GEOCOMPUTATION, P48