通过鲁棒优化提升微动作识别的跨人泛化能力
Every Subtlety Counts: Fine-grained Person Independence Micro-Action Recognition via Distributionally Robust Optimization
- 用双分支模块对齐时序与频域特征,消除个体差异影响
- 在MA-52数据集上达到更高准确率与稳定泛化性能
- 适合需跨人识别细微动作的智能心理评估场景
微动作识别对心理评估与人机交互至关重要。但现有方法在真实场景中表现不佳,因个体差异导致相同动作呈现不同形态,影响模型泛化能力。为此,本文提出基于分布鲁棒优化的跨人微动作识别框架,包含特征与损失层面的两个即插即用组件。特征层面,时频对齐模块采用双分支设计:时序分支使用Wasserstein正则化对齐动态轨迹,频域分支引入方差引导扰动以增强对个体谱差异的鲁棒性;一致性驱动融合机制整合两者输出。损失层面,分组不变正则化损失将样本划分为伪组,模拟未见个体分布,通过加权边界样本并正则化子组方差,迫使模型超越易样本,提升对困难变化的泛化能力。在大规模MA-52数据集上的实验表明,该框架在准确率与鲁棒性上均优于现有方法,实现细粒度条件下的稳定泛化。
原文摘要 · Abstract (English)
Micro-action Recognition is vital for psychological assessment and human-computer interaction. However, existing methods often fail in real-world scenarios because inter-person variability causes the same action to manifest differently, hindering robust generalization. To address this, we propose the Person Independence Universal Micro-action Recognition Framework, which integrates Distributionally Robust Optimization principles to learn person-agnostic representations. Our framework contains two plug-and-play components operating at the feature and loss levels. At the feature level, the Temporal-Frequency Alignment Module normalizes person-specific motion characteristics with a dual-branch design: the temporal branch applies Wasserstein-regularized alignment to stabilize dynamic trajectories, while the frequency branch introduces variance-guided perturbations to enhance robustness against person-specific spectral differences. A consistency-driven fusion mechanism integrates both branches. At the loss level, the Group-Invariant Regularized Loss partitions samples into pseudo-groups to simulate unseen person-specific distributions. By up-weighting boundary cases and regularizing subgroup variance, it forces the model to generalize beyond easy or frequent samples, thus enhancing robustness to difficult variations. Experiments on the large-scale MA-52 dataset demonstrate that our framework outperforms existing methods in both accuracy and robustness, achieving stable generalization under fine-grained conditions.
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