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基于关系约束的上下文感知时态知识图谱补全
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作者 汪璟玢 赖晓连 +1 位作者 林新宇 杨心逸 《计算机科学》 CSCD 北大核心 2023年第3期23-33,共11页
现有的时间知识图谱补全模型仅考虑四元组自身的结构信息,忽略了实体隐含的邻居信息和关系对实体的约束,导致模型在时态知识图谱补全任务上表现不佳。此外,一些数据集在时间上呈现不均衡的分布,导致模型训练难以达到一个较好的平衡点。... 现有的时间知识图谱补全模型仅考虑四元组自身的结构信息,忽略了实体隐含的邻居信息和关系对实体的约束,导致模型在时态知识图谱补全任务上表现不佳。此外,一些数据集在时间上呈现不均衡的分布,导致模型训练难以达到一个较好的平衡点。针对这些问题,提出了一个基于关系约束的上下文感知模型(CARC)。CARC通过自适应时间粒度聚合模块来解决数据集在时间上分布不均衡的问题,并使用邻居聚合器将上下文信息集成到实体嵌入中,以增强实体的嵌入表示。此外,设计了四元组关系约束模块,使具有相同关系约束的实体嵌入彼此相近,不同关系约束的实体嵌入彼此远离,以进一步增强实体的嵌入表示。在多个公开的时间数据集上进行了大量实验,实验结果证明了所提模型的优越性。 展开更多
关键词 时间知识图谱 链路预测 时间区间预测 关系约束 邻居信息 时间粒度
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Time-varying confidence interval forecasting of travel time for urban arterials using ARIMA-GARCH model 被引量:6
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作者 崔青华 夏井新 《Journal of Southeast University(English Edition)》 EI CAS 2014年第3期358-362,共5页
To improve the forecasting reliability of travel time, the time-varying confidence interval of travel time on arterials is forecasted using an autoregressive integrated moving average and generalized autoregressive co... To improve the forecasting reliability of travel time, the time-varying confidence interval of travel time on arterials is forecasted using an autoregressive integrated moving average and generalized autoregressive conditional heteroskedasticity (ARIMA-GARCH) model. In which, the ARIMA model is used as the mean equation of the GARCH model to model the travel time levels and the GARCH model is used to model the conditional variances of travel time. The proposed method is validated and evaluated using actual traffic flow data collected from the traffic monitoring system of Kunshan city. The evaluation results show that, compared with the conventional ARIMA model, the proposed model cannot significantly improve the forecasting performance of travel time levels but has advantage in travel time volatility forecasting. The proposed model can well capture the travel time heteroskedasticity and forecast the time-varying confidence intervals of travel time which can better reflect the volatility of observed travel times than the fixed confidence interval provided by the ARIMA model. 展开更多
关键词 confidence interval forecasting travel time autoregressive integrated moving average and generalized autoregressive conditional heteroskedasticity ARIMA-GARCH) conditional variance reliability
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The Two-dimensional Time Coordinate System and Time Prediction Research of M≥6.7 Strong Earthquakes in the Sichuan-Yunnan Region
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作者 Sun Zongqiang Xie Xiaojing +6 位作者 Gao Huayan Wang Yongmei Fang Yanxun Wang Bin Yao Yuxia Cao Xiaoli Wu Yanfang 《Earthquake Research in China》 CSCD 2015年第1期128-135,共8页
Since the 20 thcentury,the time intervals of M ≥6.7 strong earthquakes in the SichuanYunnan region show obvious regularity.Using the years of the strong events,a twodimensional time coordinate system is generated,bas... Since the 20 thcentury,the time intervals of M ≥6.7 strong earthquakes in the SichuanYunnan region show obvious regularity.Using the years of the strong events,a twodimensional time coordinate system is generated,based on which,the time prediction model is constructed for strong earthquakes in the Sichuan-Yunnan region.Prediction analysis shows that there is risk of generating four earthquakes with M ≥ 6.7 in the Sichuan-Yunnan region in the future 16 years,and there are strong signals for M ≥6.7earthquakes for periods 2012-2021 and 2025-2029.The strong earthquakes may occur around 2014-2015,2019 and 2027. 展开更多
关键词 The Sichuan-Yunnan region Strong earthquake Two-dimensional timecoordinate system Earthquake prediction Time prediction model
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On the mathematically reliable long-term simulation of chaotic solutions of Lorenz equation in the interval [0,10000] 被引量:5
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作者 LIAO ShiJun WANG PengFei 《Science China(Physics,Mechanics & Astronomy)》 SCIE EI CAS 2014年第2期330-335,共6页
Using 1200 CPUs of the National Supercomputer TH-A1 and a parallel integral algorithm based on the 3500th-order Taylor expansion and the 4180-digit multiple precision data,we have done a reliable simulation of chaotic... Using 1200 CPUs of the National Supercomputer TH-A1 and a parallel integral algorithm based on the 3500th-order Taylor expansion and the 4180-digit multiple precision data,we have done a reliable simulation of chaotic solution of Lorenz equation in a rather long interval 0 t 10000 LTU(Lorenz time unit).Such a kind of mathematically reliable chaotic simulation has never been reported.It provides us a numerical benchmark for mathematically reliable long-term prediction of chaos.Besides,it also proposes a safe method for mathematically reliable simulations of chaos in a finite but long enough interval.In addition,our very fine simulations suggest that such a kind of mathematically reliable long-term prediction of chaotic solution might have no physical meanings,because the inherent physical micro-level uncertainty due to thermal fluctuation might quickly transfer into macroscopic uncertainty so that trajectories for a long enough time would be essentially uncertain in physics. 展开更多
关键词 CHAOS reliable simulation uncertainty propagation
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