TY - JOUR
T1 - Generalized eigenvalue proximal support vector regressor
AU - Khemchandani, Reshma
AU - Karpatne, Anuj
AU - Chandra, Suresh
PY - 2011/9/15
Y1 - 2011/9/15
N2 - In this paper, we propose a new non-parallel plane based regressor termed as Generalized Eigenvalue Proximal Support Vector Regressor (GEPSVR). The GEPSVR formulation is in the spirit of non-parallel plane proximal SVMs via generalized eigenvalues and is obtained by solving two generalized eigenvalue problems. Further, an improvement over GEPSVR is proposed that employs a regularization technique, similar to the one proposed in Guarracino, Cifarelli, Seref, and Pardalos (2007), which requires the solution of a single regularized eigenvalue problem only. This regressor has been termed as Regularized GEPSVR (ReGEPSVR). On several benchmark datasets and artificially generated datasets, ReGEPSVR is not only fast, but also shows good generalization when compared with other regression algorithms. It also finds its application in financial time-series forecasting, as shown over financial datasets.
AB - In this paper, we propose a new non-parallel plane based regressor termed as Generalized Eigenvalue Proximal Support Vector Regressor (GEPSVR). The GEPSVR formulation is in the spirit of non-parallel plane proximal SVMs via generalized eigenvalues and is obtained by solving two generalized eigenvalue problems. Further, an improvement over GEPSVR is proposed that employs a regularization technique, similar to the one proposed in Guarracino, Cifarelli, Seref, and Pardalos (2007), which requires the solution of a single regularized eigenvalue problem only. This regressor has been termed as Regularized GEPSVR (ReGEPSVR). On several benchmark datasets and artificially generated datasets, ReGEPSVR is not only fast, but also shows good generalization when compared with other regression algorithms. It also finds its application in financial time-series forecasting, as shown over financial datasets.
KW - -insensitive bound
KW - Generalized eigenvalues
KW - Regression
KW - Regularization
KW - Support vector machines
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U2 - 10.1016/j.eswa.2011.04.121
DO - 10.1016/j.eswa.2011.04.121
M3 - Article
AN - SCOPUS:79957998335
SN - 0957-4174
VL - 38
SP - 13136
EP - 13142
JO - Expert Systems with Applications
JF - Expert Systems with Applications
IS - 10
ER -