Deep learning models for semantic segmentation are prone to poor performance in real-world applications due to the highly challenging nature of the task. Model uncertainty quantification (UQ) is one way to address this issue of lack of model trustworthiness by enabling the practitioner to know how much to trust a segmentation output. Current UQ methods in this application domain are mainly restricted to Bayesian based methods which are computationally expensive and are only able to extract central moments of uncertainty thereby limiting the quality of their uncertainty estimates. We present a simple framework for high-resolution predictive uncertainty quantification of semantic segmentation models that leverages a multi-moment functional definition of uncertainty associated with the model's feature space in the reproducing kernel Hilbert space (RKHS). The multiple uncertainty functionals extracted from this framework are defined by the local density dynamics of the model's feature space and hence automatically align themselves at the tail-regions of the intrinsic probability density function of the feature space (where uncertainty is the highest) in such a way that the successively higher order moments quantify the more uncertain regions. This leads to a significantly more accurate view of model uncertainty than conventional Bayesian methods. Moreover, the extraction of such moments is done in a single-shot computation making it much faster than Bayesian and ensemble approaches (that involve a high number of forward stochastic passes of the model to quantify its uncertainty). We demonstrate these advantages through experimental evaluations of our framework implemented over four different state-of-the-art model architectures that are trained and evaluated on two benchmark road-scene segmentation datasets (Camvid and Cityscapes).
翻译:由于任务具有高度挑战性,在现实世界应用中,深层次语义分解的学习模型容易造成工作表现不佳。模型不确定性量化(UQ)是解决模型可靠性不足问题的一种方法,它使执业者能够知道如何信任一个分解输出。当前应用域的深层次语义方法主要局限于基于Bayesian的方法,这些方法在计算上成本高昂,因此只能提取核心的不确定性时刻,从而限制其不确定性估计的质量。我们为高分辨率预测不确定性量化模型提供了一个简单框架,这些模型利用了该模型在再生内核希尔伯特空间(RKHS)的特征空间的特性空间的多动性不确定性功能定义。从这一框架中提取的多种不确定性功能由模型特征空间的本地密度动态来界定,因此自动地将自己与地貌空间内在概率密度功能的尾区域(其中不确定性是最高的模型)相匹配,从而使得连续更高层次的语义分解模型对与模型的不确定性作出多重定义,从而大大精确地评估了模型与模型在复制的Hilbert空间空间的特性空间的特性空间的特性空间上的特性。此外,我们通过一个高层次选择了一种高层次的轨道,从而展示了Bays-一个高层次的精确的顺序,从而展示了Bays的精确度,从而展示了一种高级的顺序,从而展示了一种高的顺序,从而展示了一种高的轨道的顺序,从而展示了一种高层次的轨道的顺序,从而展示了一种高层次的顺序,从而展示了一种高层次的轨道的轨道的曲线的轨道的曲线的曲线的顺序,从而展示了一种更高的计算方法。