mlsanityData to 7 Oct 2026

An overview of differentiable particle filters for data-adaptive sequential Bayesian inference

arXiv 2302.09639 ↗First posted 19 Feb 2023cs.LG cs.AIcited by 23

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Abstract (arXiv)

By approximating posterior distributions with weighted samples, particle filters (PFs) provide an efficient mechanism for solving non-linear sequential state estimation problems. While the effectiveness of particle filters has been recognised in various applications, their performance relies on the knowledge of dynamic models and measurement models, as well as the construction of effective proposal distributions. An emerging trend involves constructing components of particle filters using neural networks and optimising them by gradient descent, and such data-adaptive particle filtering approaches are often called differentiable particle filters. Due to the expressiveness of neural networks, differentiable particle filters are a promising computational tool for performing inference on sequential data in complex, high-dimensional tasks, such as vision-based robot localisation. In this paper, we review recent advances in differentiable particle filters and their applications. We place special emphasis on different design choices for key components of differentiable particle filters, including dynamic models, measurement models, proposal distributions, optimisation objectives, and differentiable resampling techniques.

Key facts. Cited by 23 papers in the map (data through 7 Oct 2026). Builds on 35 of its 109 references that are in the map. First posted on arXiv 19 Feb 2023.

Builds on

35 of 109 references.

References · 35

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23 more
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Cited by year (2026 to 7 Oct)

Citing papers per year: 2023: 2; 2024: 9; 2025: 7; 2026: 5.

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  1. 2024Normalizing Flow-based Differentiable Particle Filterscited by 10
  2. 2023Exact nonlinear state estimationcited by 4
  3. 2024Enhanced SMC2: Leveraging Gradient Information from Differentiable Particle Filters Within Langevin Proposalscited by 4
  4. 2023Learning Differentiable Particle Filter on the Flycited by 2
  5. 2024Revisiting semi-supervised training objectives for differentiable particle filterscited by 2
  6. 2024Regime Learning for Differentiable Particle Filterscited by 2
  7. 2025Deep Variational Sequential Monte Carlo for High-Dimensional Observationscited by 2
  8. 2025DiffPF: Differentiable Particle Filtering with Generative Sampling via Conditional Diffusion Modelscited by 2
  9. 2025PyDPF: A Python Package for Differentiable Particle Filteringcited by 2
  10. 2025Diffusion differentiable resamplingcited by 2
  11. 2025Hess-MC2: Sequential Monte Carlo Squared using Hessian Information and Second Order Proposalscited by 1
  12. 2025Sequential Bayesian Design for Efficient Surrogate Construction in the Inversion of Darcy Flowscited by 1
11 more
  1. 2026Auto-differentiable data assimilation: Co-learning of states, dynamics, and filtering algorithmscited by 1
  2. 2024Differentiable Particle Filtering using Optimal Placement Resamplingcited by 0
  3. 2024The Artificial Neural Twin -- Process Optimization and Continual Learning in Distributed Process Chainscited by 0
  4. 2024Towards Interpretable Visuo-Tactile Predictive Models for Soft Robot Interactionscited by 0
  5. 2024Inverse Particle Filtercited by 0
  6. 2024Learning state and proposal dynamics in state-space models using differentiable particle filters and neural networkscited by 0
  7. 2025pDANSE: Particle-based Data-driven Nonlinear State Estimation from Nonlinear Measurementscited by 0
  8. 2026VSE: Variational state estimation of complex model-free processcited by 0
  9. 2026DNS: Data-driven Nonlinear Smoother for Complex Model-free Processcited by 0
  10. 2026Efficient Learning of Deep State Space Models via Importance Smoothingcited by 0
  11. 2026Generative Model Proposal based Particle Filtering for Data Assimilationcited by 0