2012
DOI: 10.2139/ssrn.2169062
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Constructing Optimal Sparse Portfolios Using Regularization Methods

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Cited by 33 publications
(54 citation statements)
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“…(This would typically be added to a traditional quadratic risk measure.) This term is a weighted 1 -norm of the deviation from the weights, and encourages weights that deviate sparsely from the benchmark, i.e., weights with some or many entries equal to those of the benchmark [26,34,41].…”
Section: Forecast Error Riskmentioning
confidence: 99%
“…(This would typically be added to a traditional quadratic risk measure.) This term is a weighted 1 -norm of the deviation from the weights, and encourages weights that deviate sparsely from the benchmark, i.e., weights with some or many entries equal to those of the benchmark [26,34,41].…”
Section: Forecast Error Riskmentioning
confidence: 99%
“…These two assumptions are not necessarily justified with fingerprinting-based positioning. It is difficult to find a proper value of the hyper-parameter of LASSO-based feature selection, which makes the feature selection unstable (Fastrich et al 2015). Finally, this feature selection algorithm is prone to overfitting.…”
Section: Selection Of Relevant Featuresmentioning
confidence: 99%
“…However, the results are affected by the choice of λ and the optimum choice depends on the data. So, feature selection based on LASSO with any fixed priorly chosen value λ is unstable [Fastrich et al, 2015]. In order to get an appropriate fixed value of λ , we use cross validation.…”
Section: Feature Selection Using Randomized Lassomentioning
confidence: 99%