Robust and Sparse Estimation of the Inverse Covariance Matrix Using Rank Correlation Measures
DOI10.1007/978-81-322-3643-6_3zbMath1360.62264OpenAlexW2262400359MaRDI QIDQ2963607
Christophe Croux, Viktoria Öllerer
Publication date: 15 February 2017
Published in: Recent Advances in Robust Statistics: Theory and Applications (Search for Journal in Brave)
Full work available at URL: https://lirias.kuleuven.be/handle/123456789/500104
Estimation in multivariate analysis (62H12) Ridge regression; shrinkage estimators (Lasso) (62J07) Asymptotic properties of nonparametric inference (62G20) Nonparametric robustness (62G35) Measures of association (correlation, canonical correlation, etc.) (62H20)
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Cites Work
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- Computing the nearest correlation matrix--a problem from finance
- Sparse inverse covariance estimation with the graphical lasso
- Influence functions of the Spearman and Kendall correlation measures
- Statistics for high-dimensional data. Methods, theory and applications.
- Robust graphical modeling of gene networks using classical and alternative \(t\)-distributions
- Regularized rank-based estimation of high-dimensional nonparanormal graphical models
- The Gaussian rank correlation estimator: robustness properties
- A note on multivariate location and scatter statistics for sparse data sets
- Propagation of outliers in multivariate data
- High-dimensional semiparametric Gaussian copula graphical models
- Spatial sign correlation
- Stahel-Donoho estimators with cellwise weights
- Elliptical graphical modelling
- Model selection and estimation in the Gaussian graphical model
- Transformation of non positive semidefinite correlation matrices
- Alternatives to the Median Absolute Deviation
- Regularized <formula formulatype="inline"><tex Notation="TeX">$M$</tex> </formula>-Estimators of Scatter Matrix
- Graphical lassos for meta‐elliptical distributions
- Robust Statistics
- A NEW MEASURE OF RANK CORRELATION
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