mlsanityData to 14 Oct 2026

How to Train Your Differentiable Filter

arXiv 2012.14313 ↗First posted 28 Dec 2020cs.LG cs.ROcited by 23

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Abstract (arXiv)

In many robotic applications, it is crucial to maintain a belief about the state of a system, which serves as input for planning and decision making and provides feedback during task execution. Bayesian Filtering algorithms address this state estimation problem, but they require models of process dynamics and sensory observations and the respective noise characteristics of these models. Recently, multiple works have demonstrated that these models can be learned by end-to-end training through differentiable versions of recursive filtering algorithms. In this work, we investigate the advantages of differentiable filters (DFs) over both unstructured learning approaches and manually-tuned filtering algorithms, and provide practical guidance to researchers interested in applying such differentiable filters. For this, we implement DFs with four different underlying filtering algorithms and compare them in extensive experiments. Specifically, we (i) evaluate different implementation choices and training approaches, (ii) investigate how well complex models of uncertainty can be learned in DFs, (iii) evaluate the effect of end-to-end training through DFs and (iv) compare the DFs among each other and to unstructured LSTM models.

Key facts. Cited by 23 papers in the map (data through 14 Oct 2026). First posted on arXiv 28 Dec 2020.

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Citing papers per year: 2021: 4; 2022: 4; 2023: 4; 2024: 3; 2025: 3; 2026: 5.

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  1. 2021Differentiable Particle Filtering via Entropy-Regularized Optimal Transportcited by 59
  2. 2023An overview of differentiable particle filters for data-adaptive sequential Bayesian inferencecited by 23
  3. 2022Safe Output Feedback Motion Planning from Images via Learned Perception Modules and Contraction Theorycited by 19
  4. 2021Differentiable Particle Filters through Conditional Normalizing Flowcited by 15
  5. 2023Probabilistic 3D Multi-Object Cooperative Tracking for Autonomous Driving via Differentiable Multi-Sensor Kalman Filtercited by 15
  6. 2024Normalizing Flow-based Differentiable Particle Filterscited by 10
  7. 2021Efficient Learning of the Parameters of Non-Linear Models using Differentiable Resampling in Particle Filterscited by 9
  8. 2022Neural Extended Kalman Filters for Learning and Predicting Dynamics of Structural Systemscited by 8
  9. 2022Conditional Measurement Density Estimation in Sequential Monte Carlo via Normalizing Flowcited by 6
  10. 2023Streaming Motion Forecasting for Autonomous Drivingcited by 4
  11. 2022Particle-Based Score Estimation for State Space Model Learning in Autonomous Drivingcited by 3
  12. 2023Differentiable Bootstrap Particle Filters for Regime-Switching Modelscited by 2
11 more
  1. 2025DiffPF: Differentiable Particle Filtering with Generative Sampling via Conditional Diffusion Modelscited by 2
  2. 2025Differentiable Filtering for Learning Hidden Markov Modelscited by 2
  3. 2021Optimization Algorithm for Feedback and Feedforward Policies towards Robot Control Robust to Sensing Failurescited by 1
  4. 2025DnD Filter: Differentiable State Estimation for Dynamic Systems using Diffusion Modelscited by 1
  5. 2026Mitigating Error Accumulation in Continuous Navigation via Memory-Augmented Kalman Filteringcited by 1
  6. 2026E-3DPSM: A State Machine for Event-Based Egocentric 3D Human Pose Estimationcited by 1
  7. 2024Differentiable Particle Filtering using Optimal Placement Resamplingcited by 0
  8. 2024Inverse Particle Filtercited by 0
  9. 2026Denoising Particle Filters: Learning State Estimation with Single-Step Objectivescited by 0
  10. 2026FW-NKF: Frequency-Weighted Neural Kalman Filterscited by 0
  11. 2026Online Learning via Learned Latent Bayesian Trackingcited by 0