Orthogonally Decoupled Variational Fourier Features

07/13/2020
by   Dario Azzimonti, et al.
0

Sparse inducing points have long been a standard method to fit Gaussian processes to big data. In the last few years, spectral methods that exploit approximations of the covariance kernel have shown to be competitive. In this work we exploit a recently introduced orthogonally decoupled variational basis to combine spectral methods and sparse inducing points methods. We show that the method is competitive with the state-of-the-art on synthetic and on real-world data.

READ FULL TEXT

page 1

page 2

page 3

page 4

research
08/27/2023

Integrated Variational Fourier Features for Fast Spatial Modelling with Gaussian Processes

Sparse variational approximations are popular methods for scaling up inf...
research
02/03/2022

Variational Nearest Neighbor Gaussian Processes

Variational approximations to Gaussian processes (GPs) typically use a s...
research
06/19/2019

Variational Gaussian Processes with Signature Covariances

We introduce a Bayesian approach to learn from stream-valued data by usi...
research
06/30/2020

Sparse Gaussian Processes with Spherical Harmonic Features

We introduce a new class of inter-domain variational Gaussian processes ...
research
11/21/2016

Variational Fourier features for Gaussian processes

This work brings together two powerful concepts in Gaussian processes: t...
research
04/27/2015

On Sparse variational methods and the Kullback-Leibler divergence between stochastic processes

The variational framework for learning inducing variables (Titsias, 2009...
research
10/14/2022

Numerically Stable Sparse Gaussian Processes via Minimum Separation using Cover Trees

As Gaussian processes mature, they are increasingly being deployed as pa...

Please sign up or login with your details

Forgot password? Click here to reset