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3 Pith papers cite this work. Polarity classification is still indexing.

3 Pith papers citing it

fields

stat.ME 3

years

2026 3

verdicts

UNVERDICTED 3

representative citing papers

Causal Discovery in Multivariate Extremes via Tail Asymmetry

stat.ME · 2026-04-23 · unverdicted · novelty 7.0

S3ME recovers sparse causal skeletons in multivariate extremes via proxy-adjusted penalized selection and orients edges by minimizing tail prediction risk under max-linear models, with high-dimensional consistency guarantees.

2D Stability Selection: Design Jittering for Doubly Stable Feature Selection

stat.ME · 2026-05-04 · unverdicted · novelty 6.0

Doubly stable feature selection perturbs the design matrix with increasing additive noise, fits a base selector like Lasso on each perturbed version, and aggregates selection frequencies to identify features stable across both subsampling and design noise levels.

Generalized Rank Regression

stat.ME · 2026-05-22 · unverdicted · novelty 5.0

Generalized Rank Regression extends rank methods to non-monotonic scores, derives Bahadur representation and asymptotic normality, proposes a two-stage sub-gradient algorithm, and shows variance equivalence to composite quantile regression.

citing papers explorer

Showing 3 of 3 citing papers.

  • Causal Discovery in Multivariate Extremes via Tail Asymmetry stat.ME · 2026-04-23 · unverdicted · none · ref 37

    S3ME recovers sparse causal skeletons in multivariate extremes via proxy-adjusted penalized selection and orients edges by minimizing tail prediction risk under max-linear models, with high-dimensional consistency guarantees.

  • 2D Stability Selection: Design Jittering for Doubly Stable Feature Selection stat.ME · 2026-05-04 · unverdicted · none · ref 15

    Doubly stable feature selection perturbs the design matrix with increasing additive noise, fits a base selector like Lasso on each perturbed version, and aggregates selection frequencies to identify features stable across both subsampling and design noise levels.

  • Generalized Rank Regression stat.ME · 2026-05-22 · unverdicted · none · ref 58

    Generalized Rank Regression extends rank methods to non-monotonic scores, derives Bahadur representation and asymptotic normality, proposes a two-stage sub-gradient algorithm, and shows variance equivalence to composite quantile regression.