Spatiotemporal forecasting is an imperative topic in data science due to its diverse and critical applications in smart cities. Existing works mostly perform consecutive predictions of following steps with observations completely and continuously obtained, where nearest observations can be exploited as key knowledge for instantaneous status estimation. However, the practical issues of early activity planning and sensor failures elicit a brand-new task, i.e., non-consecutive forecasting. In this paper, we define spatiotemporal learning systems with missing observation as Grey Spatiotemporal Systems (G2S) and propose a Factor-Decoupled learning framework for G2S (FDG2S), where the core idea is to hierarchically decouple multi-level factors and enable both flexible aggregations and disentangled uncertainty estimations. Firstly, to compensate for missing observations, a generic semantic-neighboring sequence sampling is devised, which selects representative sequences to capture both periodical regularity and instantaneous variations. Secondly, we turn the predictions of non-consecutive statuses into inferring statuses under expected combined exogenous factors. In particular, a factor-decoupled aggregation scheme is proposed to decouple factor-induced predictive intensity and region-wise proximity by two energy functions of conditional random field. To infer region-wise proximity under flexible factor-wise combinations and enable dynamic neighborhood aggregations, we further disentangle compounded influences of exogenous factors on region-wise proximity and learn to aggregate them. Given the inherent incompleteness and critical applications of G2S, a DisEntangled Uncertainty Quantification is put forward, to identify two types of uncertainty for reliability guarantees and model interpretations.
翻译:现有工程大多连续预测跟踪步骤,并完全和持续地获得观测结果,其中最接近的观测可用作瞬间状态估计的关键知识;然而,早期活动规划和传感器故障等实际问题引发了全新的任务,即非连续预测。在本文件中,我们界定了时空学习系统,缺少的观察,如灰色时空系统(G2S),并提出G2S(FDG2S)的因数减低的内在学习框架,其核心理念是分级解多层次因素,从而能够利用最接近的观测作为瞬间状态估计的关键知识;然而,早期活动规划和传感器故障等实际问题引发了一个全新的任务,即非连续性预测。在本文件中,我们定义时空学习系统(Stehry Spatotototometoral System),并提出了G2级的因数级的因数框架,其中核心理念是分级调分级的多级性多级,核心理念是分级调调,同时可以使前方变异性区域变异性变异性预测。