Random walk kernels and learning curves for Gaussian process regression on random graphs

被引：0

作者：

机构：

[1] Urry, Matthew J.

[2] Sollich, Peter

来源：

| 1801年 / Microtome Publishing卷 / 14期

关键词：

Belief propagation;

D O I：

暂无

中图分类号：

学科分类号：

摘要：

引用

共 50 条

[1] Random Walk Kernels and Learning Curves for Gaussian Process Regression on Random Graphs
Urry, Matthew J.
Sollich, Peter
JOURNAL OF MACHINE LEARNING RESEARCH, 2013, 14 : 1801 - 1835
[2] Replica theory for learning curves for Gaussian processes on random graphs
Urry, M. J.
Sollich, P.
JOURNAL OF PHYSICS A-MATHEMATICAL AND THEORETICAL, 2012, 45 (42)
[3] KERNELS IN RANDOM GRAPHS
DELAVEGA, WF
DISCRETE MATHEMATICS, 1990, 82 (02) : 213 - 217
[4] Non-Gaussian Distributions to Random Walk in the Context of Memory Kernels
dos Santos, Maike A. E.
FRACTAL AND FRACTIONAL, 2018, 2 (03) : 1 - 15
[5] CLUSTERING FOR DIRECTED GRAPHS USING PARAMETRIZED RANDOM WALK DIFFUSION KERNELS
Centre Borelli, Université Paris-Saclay, Cnrs, Ens Paris-Saclay, France
不详
arXiv, 1600,
[6] Within network learning on big graphs using secondary memory-based random walk kernels
Lin, Jianyi
Mesiti, Marco
Re, Matteo
Valentini, Giorgio
COMPLEX NETWORKS & THEIR APPLICATIONS V, 2017, 693 : 235 - 245
[7] Random Walk Gradient Descent for Decentralized Learning on Graphs
Ayache, Ghadir
El Rouayheb, Salim
2019 IEEE INTERNATIONAL PARALLEL AND DISTRIBUTED PROCESSING SYMPOSIUM WORKSHOPS (IPDPSW), 2019, : 926 - 931
[8] Modes of a Gaussian Random Walk
Philip K. Rawlings
Journal of Statistical Physics, 2003, 111 : 769 - 788
[9] Modes of a gaussian random walk
Rawlings, PK
JOURNAL OF STATISTICAL PHYSICS, 2003, 111 (3-4) : 769 - 788
[10] Learning as an increasingly biased random walk process
Effken, J
Kadar, E
STUDIES IN PERCEPTION AND ACTION V, 1999, 5 : 250 - 253

← 1 2 3 4 5 →