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Data Selection Using Support Vector Regression
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作者 Michael B.RICHMAN Lance M.LESLIE +1 位作者 Theodore B.TRAFALIS Hicham MANSOURI 《Advances in Atmospheric Sciences》 SCIE CAS CSCD 2015年第3期277-286,共10页
Geophysical data sets are growing at an ever-increasing rate,requiring computationally efficient data selection (thinning) methods to preserve essential information.Satellites,such as WindSat,provide large data sets... Geophysical data sets are growing at an ever-increasing rate,requiring computationally efficient data selection (thinning) methods to preserve essential information.Satellites,such as WindSat,provide large data sets for assessing the accuracy and computational efficiency of data selection techniques.A new data thinning technique,based on support vector regression (SVR),is developed and tested.To manage large on-line satellite data streams,observations from WindSat are formed into subsets by Voronoi tessellation and then each is thinned by SVR (TSVR).Three experiments are performed.The first confirms the viability of TSVR for a relatively small sample,comparing it to several commonly used data thinning methods (random selection,averaging and Barnes filtering),producing a 10% thinning rate (90% data reduction),low mean absolute errors (MAE) and large correlations with the original data.A second experiment,using a larger dataset,shows TSVR retrievals with MAE < 1 m s-1 and correlations ≥ 0.98.TSVR was an order of magnitude faster than the commonly used thinning methods.A third experiment applies a two-stage pipeline to TSVR,to accommodate online data.The pipeline subsets reconstruct the wind field with the same accuracy as the second experiment,is an order of magnitude faster than the nonpipeline TSVR.Therefore,pipeline TSVR is two orders of magnitude faster than commonly used thinning methods that ingest the entire data set.This study demonstrates that TSVR pipeline thinning is an accurate and computationally efficient alternative to commonly used data selection techniques. 展开更多
关键词 data selection data thinning machine learning support vector regression Voronoi tessellation pipeline methods
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