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Publication announcement: 'Trimmed Harrell-Davis quantile estimator based on the highest density interval of the given width'

aakinshin.net · published 22 March 2022

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Preprint announcement: 'Trimmed Harrell-Davis quantile estimator based on the highest density interval of the given width' Read at the source ↗

https://arxiv.org/abs/2111.11776

arxiv.org

https://github.com/AndreyAkinshin/paper-thdqe

github.com

https://www.tandfonline.com/doi/abs/10.1080/03610918.2022.2050396

tandfonline.com

Winsorized modification of the Harrell-Davis quantile estimator Read at the source ↗

Efficiency of the Harrell-Davis quantile estimator Read at the source ↗

Trimmed modification of the Harrell-Davis quantile estimator Read at the source ↗

Efficiency of the winsorized and trimmed Harrell-Davis quantile estimators Read at the source ↗

Improving the efficiency of the Harrell-Davis quantile estimator for special cases using custom winsorizing and trimming strategies Read at the source ↗

Optimal threshold of the trimmed Harrell-Davis quantile estimator Read at the source ↗

Avoiding over-trimming with the trimmed Harrell-Davis quantile estimator Read at the source ↗

Quantile estimators based on k order statistics, Part 1: Motivation Read at the source ↗

Quantile estimators based on k order statistics, Part 2: Extending Hyndman-Fan equations Read at the source ↗

Quantile estimators based on k order statistics, Part 3: Playing with the Beta function Read at the source ↗

Quantile estimators based on k order statistics, Part 4: Adopting trimmed Harrell-Davis quantile estimator Read at the source ↗

Quantile estimators based on k order statistics, Part 5: Improving trimmed Harrell-Davis quantile estimator Read at the source ↗

Quantile estimators based on k order statistics, Part 6: Continuous trimmed Harrell-Davis quantile estimator Read at the source ↗

Quantile estimators based on k order statistics, Part 7: Optimal threshold for the trimmed Harrell-Davis quantile estimator Read at the source ↗

Quantile estimators based on k order statistics, Part 8: Winsorized Harrell-Davis quantile estimator Read at the source ↗

Beta distribution highest density interval of the given width Read at the source ↗

Optimal window of the trimmed Harrell-Davis quantile estimator, Part 1: Problems with the rectangular window Read at the source ↗

Optimal window of the trimmed Harrell-Davis quantile estimator, Part 2: Trying Planck-taper window Read at the source ↗

Trimmed Harrell-Davis quantile estimator based on the highest density interval of the given width Read at the source ↗