Linear and support vector regressions based on geometrical correlation of data
Linear regression (LR) and support vector regression (SVR) are widely used in data analysis. Geometrical correlation learning (GcLearn) was proposed recently to improve the predictive ability of LR and SVR through mining and using correlations between data of a variable (inner correlation). This pap...
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doaj-0576ee5f92774443ac2c1aad83c856e72020-11-25T00:18:40ZengUbiquity PressData Science Journal1683-14702007-10-0169910610.2481/dsj.6.99358Linear and support vector regressions based on geometrical correlation of dataKaijun Wang0Junying Zhang1Lixin Guo2Chongyang Tu3School of Computer Science and Engineering, Xidian University, Xian 710071, P. R. China.School of Computer Science and Engineering, Xidian University, Xian 710071, P. R. China.Dept of Computer Science, Xian Institute of Post-telecommunications, Xian 710061, P. R. China.School of Computer Science and Engineering, Xidian University, Xian 710071, P. R. China.Linear regression (LR) and support vector regression (SVR) are widely used in data analysis. Geometrical correlation learning (GcLearn) was proposed recently to improve the predictive ability of LR and SVR through mining and using correlations between data of a variable (inner correlation). This paper theoretically analyzes prediction performance of the GcLearn method and proves that GcLearn LR and SVR will have better prediction performance than traditional LR and SVR for prediction tasks when good inner correlations are obtained and predictions by traditional LR and SVR are far away from their neighbor training data under inner correlation. This gives the applicable condition of GcLearn method.http://datascience.codata.org/articles/356Geometrical correlation learningGeometrical correlation of dataRegression analysis |
collection |
DOAJ |
language |
English |
format |
Article |
sources |
DOAJ |
author |
Kaijun Wang Junying Zhang Lixin Guo Chongyang Tu |
spellingShingle |
Kaijun Wang Junying Zhang Lixin Guo Chongyang Tu Linear and support vector regressions based on geometrical correlation of data Data Science Journal Geometrical correlation learning Geometrical correlation of data Regression analysis |
author_facet |
Kaijun Wang Junying Zhang Lixin Guo Chongyang Tu |
author_sort |
Kaijun Wang |
title |
Linear and support vector regressions based on geometrical correlation of data |
title_short |
Linear and support vector regressions based on geometrical correlation of data |
title_full |
Linear and support vector regressions based on geometrical correlation of data |
title_fullStr |
Linear and support vector regressions based on geometrical correlation of data |
title_full_unstemmed |
Linear and support vector regressions based on geometrical correlation of data |
title_sort |
linear and support vector regressions based on geometrical correlation of data |
publisher |
Ubiquity Press |
series |
Data Science Journal |
issn |
1683-1470 |
publishDate |
2007-10-01 |
description |
Linear regression (LR) and support vector regression (SVR) are widely used in data analysis. Geometrical correlation learning (GcLearn) was proposed recently to improve the predictive ability of LR and SVR through mining and using correlations between data of a variable (inner correlation). This paper theoretically analyzes prediction performance of the GcLearn method and proves that GcLearn LR and SVR will have better prediction performance than traditional LR and SVR for prediction tasks when good inner correlations are obtained and predictions by traditional LR and SVR are far away from their neighbor training data under inner correlation. This gives the applicable condition of GcLearn method. |
topic |
Geometrical correlation learning Geometrical correlation of data Regression analysis |
url |
http://datascience.codata.org/articles/356 |
work_keys_str_mv |
AT kaijunwang linearandsupportvectorregressionsbasedongeometricalcorrelationofdata AT junyingzhang linearandsupportvectorregressionsbasedongeometricalcorrelationofdata AT lixinguo linearandsupportvectorregressionsbasedongeometricalcorrelationofdata AT chongyangtu linearandsupportvectorregressionsbasedongeometricalcorrelationofdata |
_version_ |
1725375252174733312 |