Robust Bayesian Subspace Identification for Small Data Sets
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Abstract (arXiv)
Model estimates obtained from traditional subspace identification methods may be subject to significant variance. This elevated variance is aggravated in the cases of large models or of a limited sample size. Common solutions to reduce the effect of variance are regularized estimators, shrinkage estimators and Bayesian estimation. In the current work we investigate the latter two solutions, which have not yet been applied to subspace identification. Our experimental results show that our proposed estimators may reduce the estimation risk up to 40% of that of traditional subspace methods.
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References · 6
- 2019Finite Sample Analysis of Stochastic System Identificationcited by 67
- 2015Regularized linear system identification using atomic, nuclear and kernel-based norms: the role of the stability constraintcited by 11
- 2013Equivariant and scale-free Tucker decomposition modelscited by 5
- 2015Regularization and Bayesian Learning in Dynamical Systems: Past, Present and Futurecited by 4
- 2016Hyperspectral Subspace Identification Using SUREcited by 4
- 2013The Optimal Hard Threshold for Singular Values is 4/sqrt(3)cited by 2
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