Meta-Learned Adaptive Optimization for Robust Human Mesh Recovery with Uncertainty-Aware Parameter Updates

arXiv cs.CV / 3/30/2026

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Key Points

  • The paper addresses single-image human mesh recovery challenges caused by depth ambiguity and domain generalization gaps, proposing a meta-learning + test-time adaptive optimization framework.
  • It improves test-time refinement by learning optimization-friendly initializations through a training procedure that simulates test-time optimization behavior.
  • The method reduces compute during refinement via selective parameter caching that freezes joints already judged to be converged, lowering unnecessary updates.
  • It uses uncertainty-aware, distribution-based adaptive updates sampled from learned parameter-change distributions to support robust exploration and provide uncertainty estimates that track real errors.
  • Experiments on standard benchmarks report state-of-the-art results, including MPJPE reductions of 10.3 on 3DPW and 8.0 on Human3.6M versus strong baselines, along with strong domain adaptation and useful uncertainty calibration.

Abstract

Human mesh recovery from single images remains challenging due to inherent depth ambiguity and limited generalization across domains. While recent methods combine regression and optimization approaches, they struggle with poor initialization for test-time refinement and inefficient parameter updates during optimization. We propose a novel meta-learning framework that trains models to produce optimization-friendly initializations while incorporating uncertainty-aware adaptive updates during test-time refinement. Our approach introduces three key innovations: (1) a meta-learning strategy that simulates test-time optimization during training to learn better parameter initializations, (2) a selective parameter caching mechanism that identifies and freezes converged joints to reduce computational overhead, and (3) distribution-based adaptive updates that sample parameter changes from learned distributions, enabling robust exploration while quantifying uncertainty. Additionally, we employ stochastic approximation techniques to handle intractable gradients in complex loss landscapes. Extensive experiments on standard benchmarks demonstrate that our method achieves state-of-the-art performance, reducing MPJPE by 10.3 on 3DPW and 8.0 on Human3.6M compared to strong baselines. Our approach shows superior domain adaptation capabilities with minimal performance degradation across different environmental conditions, while providing meaningful uncertainty estimates that correlate with actual prediction errors. Combining meta-learning and adaptive optimization enables accurate mesh recovery and robust generalization to challenging scenarios.