activity
20182021
most citedDeep Gaussian Processes with Importance-Weighted Variational Inference

19 citations · 32 across the 3 of their papers we have counts for

collaborators

6 papers

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.ML20206 cited

Stochastic Differential Equations with Variational Wishart Diffusions

Martin Jørgensen, Marc Peter Deisenroth, Hugh Salimbeni

We present a Bayesian non-parametric way of inferring stochastic differential equations for both regression tasks and continuous-time dynamical modelling. The work has high emphasi…

stat.ML201919 cited

Deep Gaussian Processes with Importance-Weighted Variational Inference

Hugh Salimbeni, Vincent Dutordoir, James Hensman +1

Deep Gaussian processes (DGPs) can model complex marginal densities as well as complex mappings. Non-Gaussian marginals are essential for modelling real-world data, and can be gene…

stat.ML2018

Gaussian Process Conditional Density Estimation

Vincent Dutordoir, Hugh Salimbeni, Marc Deisenroth +1

Conditional Density Estimation (CDE) models deal with estimating conditional distributions. The conditions imposed on the distribution are the inputs of the model. CDE is a challen…

stat.ML2018

Orthogonally Decoupled Variational Gaussian Processes

Hugh Salimbeni, Ching-An Cheng, Byron Boots +1

Gaussian processes (GPs) provide a powerful non-parametric framework for reasoning over functions. Despite appealing theory, its superlinear computational and memory complexities h…

stat.ML2018

Natural Gradients in Practice: Non-Conjugate Variational Inference in Gaussian Process Models

Hugh Salimbeni, Stefanos Eleftheriadis, James Hensman

The natural gradient method has been used effectively in conjugate Gaussian process models, but the non-conjugate case has been largely unexplored. We examine how natural gradients…