Results 281 to 290 of about 3,667,438 (313)
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Renewable Energy, 2019
This paper presents a new hybrid multi-objective wind speed and wind power prediction interval forecasting (PIs) model which is the combination of variational mode decomposition (VMD), Multi-kernel robust ridge regression (MKRR) and a multi-objective ...
J. Naik, P. Dash, Snehamoy Dhar
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This paper presents a new hybrid multi-objective wind speed and wind power prediction interval forecasting (PIs) model which is the combination of variational mode decomposition (VMD), Multi-kernel robust ridge regression (MKRR) and a multi-objective ...
J. Naik, P. Dash, Snehamoy Dhar
semanticscholar +1 more source
Ridge Regression: Biased Estimation for Nonorthogonal Problems
Technometrics, 2000A. E. Hoerl, R. Kennard
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ON THE CHOICE OF THE PARAMETER OF THE RIDGE REGRESSION
Far East Journal of Theoretical Statistics, 2015Summary: Ridge regression, which defines a class of estimators indexed by a biasing parameter \(k\), is an alternative to the ordinary least squares (OLS) estimator in the multiple linear regression model. In this paper, the problem of choosing the biasing ridge regression parameter \(k\) is considered. Two methods of specifying \(k\) are proposed here
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Well logging curve reconstruction based on kernel ridge regression
Arabian Journal of Geosciences, 2021Pengpeng Fan +4 more
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An intuitionistic fuzzy kernel ridge regression classifier for binary classification
Applied Soft Computing, 2021Barenya Bikash Hazarika +2 more
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Decision Sciences, 1976
ABSTRACTThe purpose of this paper is to show that ridge regression is a special case of the class of mixed estimators. This derivation permits a convenient interpretation of the ridge constant. It also allows for a better understanding of the divergence between the theoretical results for the ridge estimator and recent sampling evidence, and suggests a
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ABSTRACTThe purpose of this paper is to show that ridge regression is a special case of the class of mixed estimators. This derivation permits a convenient interpretation of the ridge constant. It also allows for a better understanding of the divergence between the theoretical results for the ridge estimator and recent sampling evidence, and suggests a
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International Conference on Statistics: Theory and Applications
Leonard Stefanski
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Leonard Stefanski
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