activity
20172021
most citedA Framework for Interdomain and Multioutput Gaussian Processes

65 citations · 192 across the 14 of their papers we have counts for

collaborators

25 papers

stat.ML2021

Barely Biased Learning for Gaussian Process Regression

David R. Burt, Artem Artemev, Mark van der Wilk

Recent work in scalable approximate Gaussian process regression has discussed a bias-variance-computation trade-off when estimating the log marginal likelihood. We suggest a method…

stat.ML2021

A Bayesian Approach to Invariant Deep Neural Networks

Nikolaos Mourdoukoutas, Marco Federici, Georges Pantalos +2

We propose a novel Bayesian neural network architecture that can learn invariances from data alone by inferring a posterior distribution over different weight-sharing schemes. We s…

stat.ML2021

BNNpriors: A library for Bayesian neural network inference with different prior distributions

Vincent Fortuin, Adrià Garriga-Alonso, Mark van der Wilk +1

Bayesian neural networks have shown great promise in many applications where calibrated uncertainty estimates are crucial and can often also lead to a higher predictive performance…

stat.ML20217 cited

GPflux: A Library for Deep Gaussian Processes

Vincent Dutordoir, Hugh Salimbeni, Eric Hambro +7

We introduce GPflux, a Python library for Bayesian deep learning with a strong emphasis on deep Gaussian processes (DGPs). Implementing DGPs is a challenging endeavour due to the v…

stat.ML20211 cited

Tighter Bounds on the Log Marginal Likelihood of Gaussian Process Regression Using Conjugate Gradients

Artem Artemev, David R. Burt, Mark van der Wilk

We propose a lower bound on the log marginal likelihood of Gaussian process regression models that can be computed without matrix factorisation of the full kernel matrix. We show t…

stat.ML2021

The Promises and Pitfalls of Deep Kernel Learning

Sebastian W. Ober, Carl E. Rasmussen, Mark van der Wilk

Deep kernel learning (DKL) and related techniques aim to combine the representational power of neural networks with the reliable uncertainty estimates of Gaussian processes. One cr…