通过谱归一化残差连接提升动作识别的不确定性估计能力
Understanding Human Activity with Uncertainty Measure for Novelty in Graph Convolutional Networks
- 引入谱归一化残差连接,约束权重更新梯度以保持特征空间距离
- 利用高斯过程量化特征空间距离,实现对新奇样本的敏感检测
- 解决动作识别中过分割与过度自信问题,适合人机协作场景
理解人类活动是智能机器人发展中的关键环节,尤其在人机协作领域。现有系统常因解码器上采样过程导致过分割问题。为此,本文提出时间融合图卷积网络,旨在修正动作流中个体动作边界估计不足的问题,并缓解时间维度上的过分割。此外,依赖动作识别进行决策的系统不仅需要识别动作,还需具备反映观测与训练样本对应关系置信度的指标,以避免对未见场景产生过度自信的响应。为此,本文提出引入谱归一化残差连接,增强对观测新颖性的估计能力。该方法通过限制权重更新的最大梯度,确保输入距离在特征空间中得以保留,从而提升对新奇情况的鲁棒性。本方法采用高斯过程量化特征空间中的距离。
原文摘要 · Abstract (English)
Understanding human activity is a crucial aspect of developing intelligent robots, particularly in the domain of human-robot collaboration. Nevertheless, existing systems encounter challenges such as over-segmentation, attributed to errors in the up-sampling process of the decoder. In response, we introduce a promising solution: the Temporal Fusion Graph Convolutional Network. This innovative approach aims to rectify the inadequate boundary estimation of individual actions within an activity stream and mitigate the issue of over-segmentation in the temporal dimension. Moreover, systems leveraging human activity recognition frameworks for decision-making necessitate more than just the identification of actions. They require a confidence value indicative of the certainty regarding the correspondence between observations and training examples. This is crucial to prevent overly confident responses to unforeseen scenarios that were not part of the training data and may have resulted in mismatches due to weak similarity measures within the system. To address this, we propose the incorporation of a Spectral Normalized Residual connection aimed at enhancing efficient estimation of novelty in observations. This innovative approach ensures the preservation of input distance within the feature space by imposing constraints on the maximum gradients of weight updates. By limiting these gradients, we promote a more robust handling of novel situations, thereby mitigating the risks associated with overconfidence. Our methodology involves the use of a Gaussian process to quantify the distance in feature space.
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