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20192026
most citedStatistical Depth Meets Machine Learning: Kernel Mean Embeddings and Depth in Functional Data Analysis

3 citations · 4 across the 5 of their papers we have counts for

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6 papers · 1 filter

stat.ME2026

Resampling simplicial depth

Carsten Jentsch, Stanislav Nagy, Martin Wendler

The simplicial depth (SD) is a commonly used indicator of the centrality of points with respect to distributions on . Asymptotic theory for the…

stat.ME2026

Projection depth for functional data: Practical issues, computation and applications

Filip Bočinec, Stanislav Nagy, Hyemin Yeon

Statistical analysis of functional data is challenging due to their complex patterns, for which functional depth provides an effective means of reflecting their ordering structure.…

stat.ME2025

Projection depth for functional data: Theoretical properties

Filip Bočinec, Stanislav Nagy, Hyemin Yeon

We introduce a novel projection depth for data lying in a general Hilbert space, called the regularized projection depth, with a focus on functional data. By regularizing projectio…

stat.ME20241 cited

Which depth to use to construct functional boxplots?

Stanislav Nagy, Tomáš Mrkvička, Antonio Elías

This paper answers the question of which functional depth to use to construct a boxplot for functional data. It shows that integrated depths, e.g., the popular modified band depth,…

stat.ME2023

Robust Functional Regression with Discretely Sampled Predictors

Ioannis Kalogridis, Stanislav Nagy

The functional linear model is an important extension of the classical regression model allowing for scalar responses to be modeled as functions of stochastic processes. Yet, despi…

stat.ME2019

Scalar-on-function local linear regression and beyond

Frédéric Ferraty, Stanislav Nagy

Regressing a scalar response on a random function is nowadays a common situation. In the nonparametric setting, this paper paves the way for making the local linear regression base…