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1211.2607
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A reproducing kernel Hilbert space approach to functional linear regression
12 November 2012
M. Yuan
Tommaso Cai
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Papers citing
"A reproducing kernel Hilbert space approach to functional linear regression"
12 / 12 papers shown
Title
Transfer Learning for Functional Mean Estimation: Phase Transition and Adaptive Algorithms
T. T. Cai
Dongwoo Kim
Hongming Pu
45
7
0
22 Jan 2024
Online Regularized Learning Algorithm for Functional Data
Yuan Mao
Zheng-Chu Guo
11
4
0
24 Nov 2022
Statistical Optimality of Divide and Conquer Kernel-based Functional Linear Regression
Jiading Liu
Lei Shi
17
9
0
20 Nov 2022
A Unified Analysis of Multi-task Functional Linear Regression Models with Manifold Constraint and Composite Quadratic Penalty
Shiyuan He
Hanxuan Ye
Kejun He
21
0
0
09 Nov 2022
On Hypothesis Transfer Learning of Functional Linear Models
Haotian Lin
M. Reimherr
18
3
0
09 Jun 2022
Functional linear and single-index models: A unified approach via Gaussian Stein identity
Krishnakumar Balasubramanian
Hans-Georg Müller
Bharath K. Sriperumbudur
6
6
0
08 Jun 2022
Nonparametric Conditional Local Independence Testing
Alexander Mangulad Christgau
Lasse Petersen
N. Hansen
14
8
0
25 Mar 2022
Kernel-based estimation for partially functional linear model: Minimax rates and randomized sketches
Shaogao Lv
Xin He
Junhui Wang
10
1
0
18 Oct 2021
Learning Partial Differential Equations in Reproducing Kernel Hilbert Spaces
George Stepaniants
43
15
0
26 Aug 2021
Functional Gradient Motion Planning in Reproducing Kernel Hilbert Spaces
Zita Marinho
Anca Dragan
Arun Byravan
Byron Boots
S. Srinivasa
Geoffrey J. Gordon
32
66
0
14 Jan 2016
Estimation in functional linear quantile regression
Kengo Kato
59
120
0
22 Feb 2012
Principal components analysis for sparsely observed correlated functional data using a kernel smoothing approach
D. Paul
Jie Peng
83
24
0
07 Jul 2008
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