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CANONICAL THRESHOLDING FOR NONSPARSE HIGH-DIMENSIONAL LINEAR REGRESSION
Igor Silin,
Jianqing Fan
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peer-review
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Dive into the research topics of 'CANONICAL THRESHOLDING FOR NONSPARSE HIGH-DIMENSIONAL LINEAR REGRESSION'. Together they form a unique fingerprint.
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Keyphrases
Regression Coefficient
100%
Non-sparse
100%
High-dimensional Regression
100%
Regression Problem
66%
Eigenvalues
66%
Relative Error
66%
Numerical Simulation
33%
Sparsity
33%
Covariance
33%
Least Absolute Shrinkage and Selection Operator (LASSO)
33%
Linear Regression
33%
Prediction Error
33%
Covariance Matrix
33%
Mean Squared Error
33%
Threshold Estimation
33%
Canonical Form
33%
Effective Dimension
33%
Fixed Design
33%
Random Design
33%
Structural Assumption
33%
Minimax Lower Bound
33%
Family of Estimators
33%
Principal Component Regression
33%
Mathematics
Regression Coefficient
100%
Thresholding
100%
Linear Regression
100%
Eigenvalue
66%
Relative Error
66%
Optimality
33%
Numerical Simulation
33%
Sufficient Condition
33%
Covariance
33%
Minimax
33%
Covariance Matrix
33%
Squared Error
33%
Prediction Error
33%
Explicit Form
33%
Canonical Form
33%
Effective Dimension
33%
Principal Component Regression
33%