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Dynamical Variational Autoencoders: A Comprehensive Review

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arxiv 2008.12595 v4 pith:BXXAG3KR submitted 2020-08-28 cs.LG stat.ML

classification cs.LGstat.ML
keywords modelsdataautoencodersdvaelatenttemporalvariationalvectors
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Variational autoencoders (VAEs) are powerful deep generative models widely used to represent high-dimensional complex data through a low-dimensional latent space learned in an unsupervised manner. In the original VAE model, the input data vectors are processed independently. Recently, a series of papers have presented different extensions of the VAE to process sequential data, which model not only the latent space but also the temporal dependencies within a sequence of data vectors and corresponding latent vectors, relying on recurrent neural networks or state-space models. In this paper, we perform a literature review of these models. We introduce and discuss a general class of models, called dynamical variational autoencoders (DVAEs), which encompasses a large subset of these temporal VAE extensions. Then, we present in detail seven recently proposed DVAE models, with an aim to homogenize the notations and presentation lines, as well as to relate these models with existing classical temporal models. We have reimplemented those seven DVAE models and present the results of an experimental benchmark conducted on the speech analysis-resynthesis task (the PyTorch code is made publicly available). The paper concludes with a discussion on important issues concerning the DVAE class of models and future research guidelines.

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Cited by 4 Pith papers

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  1. Robust Monitoring of Arc Welding Processes: A Generalizable Framework with DVAE and Particle Filter

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    A DVAE-PF framework learns a low-dimensional latent state from weld pool images and fuses it with process dynamics to monitor weld penetration, tested on GTAW and GMAW.

  2. Hierarchical Stochastic Differential Equation Models for Latent Manifold Learning in Neural Time Series

    cs.LG 2025-07 conditional novelty 6.0 of 10

    A hierarchical Brownian bridge SDE model with marked point process inducing points is proposed for latent manifold learning, with linear-time inference via sequential Monte Carlo.

  3. InfoDPCCA: Information-Theoretic Dynamic Probabilistic Canonical Correlation Analysis

    cs.LG 2025-06 conditional novelty 6.0 of 10

    InfoDPCCA combines a dynamic probabilistic CCA model with an information-bottleneck objective so the shared latent state is trained to contain only the mutual information of the two sequences and still predict the nex...

  4. MGVQ: Could VQ-VAE Beat VAE? A Generalizable Tokenizer with Multi-group Quantization

    cs.CV 2025-07 conditional novelty 4.0 of 10

    Splitting quantization across multiple small sub-codebooks with nested masking raises VQ-VAE reconstruction fidelity, giving MGVQ rFID 0.49 and PSNR 24.70 on ImageNet at 16 times downsampling.

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