mlsanityData to 14 Oct 2026

SPARC: Single-Pass Scaling for Motion Forecasting with Conformal Bayesian Last Layers

arXiv 2608.20802 ↗First posted 21 Aug 2026cs.AIcited by 0

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Abstract (arXiv)

Human motion forecasters are increasingly accurate and fast, but reliable deployment requires uncertainty estimates that are structured, calibrated, and efficient. Bayesian and ensemble-based uncertainty estimates often require repeated stochastic inference [15, 26], while conformal calibration alone does not provide an epistemic signal or preserve trajectory covariance structure [14, 50]. We introduce SPARC (Single-Pass Adaptive Risk Calibration), a Bayesian-conformal uncertainty layer for motion forecasting. A deterministic MLP backbone predicts the future mean, and a conjugate Bayesian last layer converts time-domain feature leverage into an analytic horizon-wise epistemic scale kappat(x). This scale inflates a graph-temporal Gaussian covariance without changing its correlation structure, and split conformal calibration produces 95% marginal prediction tubes with finite-sample validity under exchangeability. The key interface is the structured factorization kappat(x)Sigmastr,t(x), which injects feature-space epistemic uncertainty into trajectory densities without Monte Carlo sampling. Across nine dataset-protocol blocks and deterministic, multimodal, and calibration baselines, SPARC ranks first on NLL and on the combined MPJPE+NLL criterion while retaining competitive point accuracy and efficient calibrated tubes. Ranking windows by kappa separates high-error cases, making the scale usable as a lightweight risk monitor.

Key facts. No citing papers in the map yet (data through 14 Oct 2026). Builds on 37 of its 65 references that are in the map. First posted on arXiv 21 Aug 2026.

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37 of 65 references.

References · 37

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25 more
  1. 2018Deep Bayesian Bandits Showdown: An Empirical Comparison of Bayesian Deep Networks for Thompson Samplingcited by 169
  2. 2022Safe Planning in Dynamic Environments using Conformal Predictioncited by 119
  3. 2021MSR-GCN: Multi-Scale Residual Graph Convolution Networks for Human Motion Predictioncited by 100
  4. 2022Back to MLP: A Simple Baseline for Human Motion Predictioncited by 100
  5. 2013A Conformal Prediction Approach to Explore Functional Datacited by 86
  6. 2022BeLFusion: Latent Diffusion for Behavior-Driven Human Motion Predictioncited by 82
  7. 2023HumanMAC: Masked Motion Completion for Human Motion Predictioncited by 81
  8. 2022Sequential Predictive Conformal Inference for Time Seriescited by 75
  9. 2021Generating Smooth Pose Sequences for Diverse Human Motion Predictioncited by 66
  10. 2021Conformal Bayesian Computationcited by 39
  11. 2021Conformal Prediction Bands for Multivariate Functional Datacited by 29
  12. 2022Pose Forecasting in Industrial Human-Robot Collaborationcited by 25
  13. 2023CoMusion: Towards Consistent Stochastic Human Motion Prediction via Motion Diffusioncited by 21
  14. 2023Auxiliary Tasks Benefit 3D Skeleton-based Human Motion Predictioncited by 20
  15. 2023TransFusion: A Practical and Effective Transformer-based Diffusion Model for 3D Human Motion Predictioncited by 17
  16. 2024Learning Semantic Latent Directions for Accurate and Controllable Human Motion Predictioncited by 14
  17. 2025Nonisotropic Gaussian Diffusion for Realistic 3D Human Motion Predictioncited by 12
  18. 2024Conformal Structured Predictioncited by 10
  19. 2024MotionMap: Representing Multimodality in Human Pose Forecastingcited by 7
  20. 2025Conformal Prediction and MLLM aided Uncertainty Quantification in Scene Graph Generationcited by 7
  21. 2020Uncertainty-Aware (UNA) Bases for Deep Bayesian Regression Using Multi-Headed Auxiliary Networkscited by 6
  22. 2024CUQDS: Conformal Uncertainty Quantification under Distribution Shift for Trajectory Predictioncited by 5
  23. 2025Flow-based Conformal Prediction for Multi-dimensional Time Seriescited by 5
  24. 2023DeFeeNet: Consecutive 3D Human Motion Prediction with Deviation Feedbackcited by 4
  25. 2025CLAPS: Aleatoric-Epistemic Scaling via Last-Layer Laplace for Conformal Regressioncited by 2

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