Data depths satisfying the projection property

DOI10.1007/s101820400167zbMath1294.62112OpenAlexW2017161727MaRDI QIDQ2474701

Rainer Dyckerhoff

Publication date: 6 March 2008

Published in: AStA. Allgemeines Statistisches Archiv (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/s101820400167

Mathematics Subject Classification ID

Related Items (28)

β-Skeleton depth functions and medians ⋮ Computation of projection regression depth and its induced median ⋮ Approximate computation of projection depths ⋮ Halfspace depth for general measures: the ray basis theorem and its consequences ⋮ Illumination Depth ⋮ Dilemmas of robust analysis of economic data streams ⋮ Exact computation of the halfspace depth ⋮ Choosing among notions of multivariate depth statistics ⋮ Simulated annealing for higher dimensional projection depth ⋮ Classifying real-world data with the \(DD\alpha\)-procedure ⋮ Depth level set estimation and associated risk measures ⋮ The zonoid region parameter depth ⋮ On a notion of simplicial depth ⋮ Weighted-mean regions of a probability distribution ⋮ Exact computation of bivariate projection depth and the Stahel-Donoho estimator ⋮ Affine invariant integrated rank-weighted statistical depth: properties and finite sample analysis ⋮ Weighted-mean trimming of multivariate data ⋮ Uniform convergence rates for the approximated halfspace and projection depth ⋮ Nonparametric Imputation by Data Depth ⋮ Computing zonoid trimmed regions of dimension \(d>2\) ⋮ Halfspace depth and floating body ⋮ A note on ``Data depths satisfying the projection property ⋮ Fast nonparametric classification based on data depth ⋮ Affine invariant depth-based tests for the multivariate one-sample location problem ⋮ Expectile depth: theory and computation for bivariate datasets ⋮ On general notions of depth for regression ⋮ Depth for curve data and applications ⋮ Fast Computation of Tukey Trimmed Regions and Median in Dimension p > 2

Uses Software

• AS 307

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