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Alexej Klushyn

6 accepted papers

2021

Latent Matters: Learning Deep State-Space Models

NeurIPS 2021poster

Deep state-space models (DSSMs) enable temporal predictions by learning the underlying dynamics of observed sequence data. They are often trained by maximising the evidence lower bound. However, as we show, this does not ensure the model actually learns the underlying dynamics. We therefore propose…

Cited by 43SourcePDFScholar
2020

Continual Learning with Bayesian Neural Networks for Non-Stationary Data

ICLR 2020poster

This work addresses continual learning for non-stationary data, using Bayesian neural networks and memory-based online variational Bayes. We represent the posterior approximation of the network weights by a diagonal Gaussian distribution and a complementary memory of raw data. This raw data correspo…

Cited by 101SourceScholar
2020

Learning Flat Latent Manifolds with VAEs

ICML 2020poster

Measuring the similarity between data points often requires domain knowledge, which can in parts be compensated by relying on unsupervised methods such as latent-variable models, where similarity/distance is estimated in a more compact latent space. Prevalent is the use of the Euclidean metric, whic…

Cited by 53SourcePDFScholar
2019

Learning Hierarchical Priors in VAEs

NeurIPS 2019spotlight

We propose to learn a hierarchical prior in the context of variational autoencoders to avoid the over-regularisation resulting from a standard normal prior distribution. To incentivise an informative latent representation of the data, we formulate the learning problem as a constrained optimisation p…

Cited by 120SourcePDFScholar
2018

Active Learning based on Data Uncertainty and Model Sensitivity

IROS 2018poster

Robots can rapidly acquire new skills from demonstrations. However, during generalisation of skills or transitioning across fundamentally different skills, it is unclear whether the robot has the necessary knowledge to perform the task. Failing to detect missing information often leads to abrupt mov…

Cited by 18SourceScholar
2018

Metrics for Deep Generative Models

AISTATS 2018poster

Neural samplers such as variational autoencoders (VAEs) or generative adversarial networks (GANs) approximate distributions by transforming samples from a simple random source—the latent space—to samples from a more complex distribution represented by a dataset. While the manifold hypothesis implies…