activity
20092026
most citedSmoothing splines estimators for functional linear regression

225 citations · 474 across the 9 of their papers we have counts for

collaborators

11 papers

math.ST2026

Combining Concurrent and Historical Functional Linear Regression

Alois Kneip, Dominik Liebl, Sven Otto

We study a function-on-function linear regression model in which the response at time depends on both the past trajectory of a predictor and its concurrent value. The model com…

math.ST2025

Nonparametric local polynomial regression for functional covariates

Moritz Jirak, Alois Kneip, Alexander Meister +1

We consider nonparametric regression with functional covariates, that is, they are elements of an infinite-dimensional Hilbert space. A locally polynomial estimator is constructed,…

econ.EM2021

A Wavelet Method for Panel Models with Jump Discontinuities in the Parameters

Oualid Bada, Alois Kneip, Dominik Liebl +3

While a substantial literature on structural break change point analysis exists for univariate time series, research on large panel data models has not been as extensive. In this p…

econ.EM2021

Semiparametric inference for partially linear regressions with Box-Cox transformation

Daniel Becker, Alois Kneip, Valentin Patilea

In this paper, a semiparametric partially linear model in the spirit of Robinson (1988) with Box- Cox transformed dependent variable is studied. Transformation regression models ar…

math.ST2019

Super-Consistent Estimation of Points of Impact in Nonparametric Regression with Functional Predictors

Dominik Poß, Dominik Liebl, Alois Kneip +3

Predicting scalar outcomes using functional predictors is a classic problem in functional data analysis. In many applications, however, only specific locations or time-points of th…

stat.ME2018

Cross-Component Registration for Multivariate Functional Data, With Application to Growth Curves

Cody Carroll, Hans-Georg Müller, Alois Kneip

Multivariate functional data are becoming ubiquitous with advances in modern technology and are substantially more complex than univariate functional data. We propose and study a n…

math.ST2017

On the Optimal Reconstruction of Partially Observed Functional Data

Alois Kneip, Dominik Liebl

We propose a new reconstruction operator that aims to recover the missing parts of a function given the observed parts. This new operator belongs to a new, very large class of func…

math.ST2016★ 40 cited

Functional linear regression with points of impact

Alois Kneip, Dominik Poß, Pascal Sarda

The paper considers functional linear regression, where scalar responses are modeled in dependence of i.i.d. random functions . We study a generali…

math.ST2012★ 57 cited

Factor models and variable selection in high-dimensional regression analysis

Alois Kneip, Pascal Sarda

The paper considers linear regression problems where the number of predictor variables is possibly larger than the sample size. The basic motivation of the study is to combine the…

math.ST2009★ 225 cited

Smoothing splines estimators for functional linear regression

Christophe Crambes, Alois Kneip, Pascal Sarda

The paper considers functional linear regression, where scalar responses are modeled in dependence of random functions . We propose a smoothing splines e…

math.ST2009★ 152 cited

Common functional principal components

Michal Benko, Wolfgang Härdle, Alois Kneip

Functional principal component analysis (FPCA) based on the Karhunen--Loève decomposition has been successfully applied in many applications, mainly for one sample problems. In thi…