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GPflux: A Library for Deep Gaussian Processes

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arxiv 2104.05674 v1 pith:F2ETASIM submitted 2021-04-12 stat.ML cs.LG

classification stat.MLcs.LG
keywords deepgpfluxbayesianlibrarygaussianlearningmodelsbuilding
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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 various mathematical subtleties that arise when dealing with multivariate Gaussian distributions and the complex bookkeeping of indices. To date, there are no actively maintained, open-sourced and extendable libraries available that support research activities in this area. GPflux aims to fill this gap by providing a library with state-of-the-art DGP algorithms, as well as building blocks for implementing novel Bayesian and GP-based hierarchical models and inference schemes. GPflux is compatible with and built on top of the Keras deep learning eco-system. This enables practitioners to leverage tools from the deep learning community for building and training customised Bayesian models, and create hierarchical models that consist of Bayesian and standard neural network layers in a single coherent framework. GPflux relies on GPflow for most of its GP objects and operations, which makes it an efficient, modular and extensible library, while having a lean codebase.

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Cited by 2 Pith papers

Reviewed papers in the Pith corpus that reference this work. Sorted by Pith novelty score. Full citation record

  1. Modernizing full posterior inference for surrogate modeling of categorical-output simulation experiments

    stat.CO 2025-01 conditional novelty 6.0 of 10

    A fully Bayesian GP classifier built from elliptical slice sampling and Vecchia approximation matches or beats variational baselines in log score on large benchmark and black-hole simulation problems.

  2. Gearing Gaussian process modeling and sequential design towards stochastic simulators

    math.OC 2024-12 unverdicted

    A review chapter that surveys Gaussian process models and sequential sampling strategies for stochastic simulators with input-dependent or non-Gaussian noise.

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