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1912.05680
Cited By
Spectral Convergence of Graph Laplacian and Heat Kernel Reconstruction in
L
∞
L^\infty
L
∞
from Random Samples
11 December 2019
David B. Dunson
Hau‐Tieng Wu
Nan Wu
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Papers citing
"Spectral Convergence of Graph Laplacian and Heat Kernel Reconstruction in $L^\infty$ from Random Samples"
14 / 14 papers shown
Title
Implicit Manifold Gaussian Process Regression
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Viacheslav Borovitskiy
Andreas Krause
A. Billard
18
3
0
30 Oct 2023
Representing and Learning Functions Invariant Under Crystallographic Groups
Ryan P. Adams
Peter Orbanz
29
4
0
08 Jun 2023
Convolutional Filtering on Sampled Manifolds
Zhiyang Wang
Luana Ruiz
Alejandro Ribeiro
26
3
0
20 Nov 2022
Augmentation Invariant Manifold Learning
Shulei Wang
45
1
0
01 Nov 2022
Convolutional Neural Networks on Manifolds: From Graphs and Back
Zhiyang Wang
Luana Ruiz
Alejandro Ribeiro
3DPC
GNN
40
14
0
01 Oct 2022
Large data limit of the MBO scheme for data clustering: convergence of the dynamics
Tim Laux
Jona Lelmi
40
7
0
13 Sep 2022
Geometric Scattering on Measure Spaces
Joyce A. Chew
M. Hirn
Smita Krishnaswamy
Deanna Needell
Michael Perlmutter
H. Steach
Siddharth Viswanath
Hau‐Tieng Wu
GNN
42
16
0
17 Aug 2022
Bi-stochastically normalized graph Laplacian: convergence to manifold Laplacian and robustness to outlier noise
Xiuyuan Cheng
Boris Landa
33
3
0
22 Jun 2022
SpecNet2: Orthogonalization-free spectral embedding by neural networks
Ziyu Chen
Yingzhou Li
Xiuyuan Cheng
26
4
0
14 Jun 2022
Learning Low-Dimensional Nonlinear Structures from High-Dimensional Noisy Data: An Integral Operator Approach
Xiucai Ding
Rongkai Ma
44
9
0
28 Feb 2022
Log-Euclidean Signatures for Intrinsic Distances Between Unaligned Datasets
Tal Shnitzer
Mikhail Yurochkin
Kristjan Greenewald
Justin Solomon
41
6
0
03 Feb 2022
Lipschitz regularity of graph Laplacians on random data clouds
Jeff Calder
Nicolas García Trillos
M. Lewicka
25
30
0
13 Jul 2020
Data-driven Efficient Solvers for Langevin Dynamics on Manifold in High Dimensions
Yuan Gao
Jiang Liu
Nan Wu
21
12
0
22 May 2020
Scalability and robustness of spectral embedding: landmark diffusion is all you need
Chao Shen
Hau‐Tieng Wu
48
24
0
03 Jan 2020
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