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20162026
most citedGeneralized Variational Inference: Three arguments for deriving new Posteriors

59 citations · 275 across the 37 of their papers we have counts for

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Showing 2019Show all

6 papers · 1 filter

stat.ML2019

Probabilistic sequential matrix factorization

Ömer Deniz Akyildiz, Gerrit J. J. van den Burg, Theodoros Damoulas +1

We introduce the probabilistic sequential matrix factorization (PSMF) method for factorizing time-varying and non-stationary datasets consisting of high-dimensional time-series. In…

cs.DS2019

On the Constrained Least-cost Tour Problem

Patrick O'Hara, M. S. Ramanujan, Theodoros Damoulas

We introduce the Constrained Least-cost Tour (CLT) problem: given an undirected graph with weight and cost functions on the edges, minimise the total cost of a tour rooted at a sta…

stat.ML2019★ 3 cited

Structured Variational Inference in Continuous Cox Process Models

Virginia Aglietti, Edwin V. Bonilla, Theodoros Damoulas +1

We propose a scalable framework for inference in an inhomogeneous Poisson process modeled by a continuous sigmoidal Cox process that assumes the corresponding intensity function is…

stat.ML2019★ 18 cited

Multi-resolution Multi-task Gaussian Processes

Oliver Hamelijnck, Theodoros Damoulas, Kangrui Wang +1

We consider evidence integration from potentially dependent observation processes under varying spatio-temporal sampling resolutions and noise levels. We develop a multi-resolution…

stat.ML2019★ 13 cited

Non-linear Multitask Learning with Deep Gaussian Processes

Ayman Boustati, Theodoros Damoulas, Richard S. Savage

We present a multi-task learning formulation for Deep Gaussian processes (DGPs), through non-linear mixtures of latent processes. The latent space is composed of private processes…

stat.ML2019★ 59 cited

Generalized Variational Inference: Three arguments for deriving new Posteriors

Jeremias Knoblauch, Jack Jewson, Theodoros Damoulas

We advocate an optimization-centric view on and introduce a novel generalization of Bayesian inference. Our inspiration is the representation of Bayes' rule as infinite-dimensional…