DocumentCode
2435267
Title
Spatial function estimation using Gaussian process with sparse history data in mobile sensor networks
Author
Lu, Bowen ; Gu, Dongbing ; Hu, Huosheng
Author_Institution
Sch. of Comput. Sci. & Electron. Eng., Univ. of Essex, Colchester, UK
fYear
2012
fDate
12-13 Sept. 2012
Firstpage
127
Lastpage
132
Abstract
This paper presents a sparse history data based method for modelling a latent function with mobile wireless sensor networks. It contains two main tasks, which are estimating the latent function and optimising the sensor deployment. Gaussian process (GP) is selected as the framework according to its excellent regression performance. History data can improve the modelling performance with small amount of sensors in static or slowly changed environment. However, the GP kernel size is expended. On the one hand, in other kernel based (or non-parametric) methods, computation cost increases fast with kernel size. To control the size of GP kernel, informative vector machine (IVM) is introduced for history data selection. On the other hand, centroidal Voronoi tessellation (CVT), a gradient based method, is adopted for optimising sensor deployment. Simulation results with different data selection methods and analyses are given. It´s proved that the data selection is effective in reducing computation cost and keeping the precision of the estimated model.
Keywords
Gaussian processes; computational geometry; gradient methods; mobile communication; regression analysis; wireless sensor networks; GP kernel; Gaussian process; centroidal Voronoi tessellation; gradient based method; informative vector machine; latent function; mobile wireless sensor networks; sensor deployment; sparse history data; spatial function estimation; Computational modeling; Data models; Entropy; Gaussian processes; History; Kernel; Support vector machines;
fLanguage
English
Publisher
ieee
Conference_Titel
Computer Science and Electronic Engineering Conference (CEEC), 2012 4th
Conference_Location
Colchester
Print_ISBN
978-1-4673-2665-0
Type
conf
DOI
10.1109/CEEC.2012.6375391
Filename
6375391
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