基于多维行为分析的窃电高风险客户精准定位方法

窃电行为对国家电力系统及供电公司造成了极大的损失,故反窃电技术是电力行业的重要研究方向之一。传统的窃电用户定位方法存在定位不准确、查处效率低等问题,为了解决上述问题,提出基于多维行为分析的窃电高风险客户精准定位方法。首先通过相关矩阵R及特征值谱熵正则化完成用户数据去噪,其次在UFS-MI模型内提取用户数据特征,分析用户用电的多维行为,最后根据逻辑回归算法完成窃电高风险客户的精确定位。实验结果表明,所提方法的窃电高风险客户定位精准度较高,误判率较低,整体定位效果较好。     

利用时域间断伽辽金算法 求解Tellegen介质中的电磁波

目前,利用时域间断伽辽金方法（DGTD）求解各类介质中的电磁传播问题时,通常考虑求解普通介质本构关系的麦克斯韦方程组。 然而,具有非互易性本构关系的Tellegen介质中的电磁传播非常复杂,且少有研究。基于Tellegen介质的本构关系,推导出了一种适用于该介质的时域间断伽辽金系统矩阵离散方案,准确模拟了平面波在Tellegen介质中的时域传播特性。利用所提出的算法,计算了空气与Tellegen介质的分层空间模型,分析了Tellegen介质对电磁波极化偏转角度的影响;同时,针对不同电磁参数的Tellegen介质,计算了反射波与透射波的电场偏转角度,并将时域间断伽辽金方案计算的结果与文献［1］以及解析解进行了对比,验证了该方法的有效性与可行性。     

数据驱动下交通异常行为的双层识别模型

为实现对车辆异常行为的准确识别,提高车辆行驶的安全性,提出了一种基于支持向量机(support vector machine, SVM)、监督学习与长短期记忆(long short term memory, LSTM)深度学习的交通异常驾驶行为双层识别模型。首先,对车辆轨迹数据筛除和滤波,构建异常行为数据集;其次,从异常行为轨迹特征中提取出特定异常行为的特征标签,并人为标定在训练集中;再次,构建SVM模型对训练集进行粗识别,基于SVM的二分法原理,从测试集中筛选出异常行为;最后,通过LSTM时间序列模型构建具体种类的异常行为模型,并通过深度学习的方法,从异常行为数据中细分为蛇形驾驶、急速变向、侧滑、大半径转弯、快速U型转弯、急刹车等具体的异常驾驶行为。本次实验选用下一代仿真(next generation simulation, NGSIM)数据中US-101高速公路和peachtree城市道路的数据集的轨迹数据验证SVM和LSTM双层识别模型的性能,包括均方根误差、识别准确率等。结果表明,构建的双层识别模型在第一层有98%的识别准确率,第二层有超过80%的识别准确率,可以较为准确地识...     

安全仪式感对人的安全心理和行为的影响研究

为研究安全仪式感对人的安全心理和行为的影响,增强安全仪式感在安全建设中的作用,从仪式感出发,解析安全仪式感的内涵;深入分析安全仪式感对个人和对组织的价值、产生条件以及作用机理;构建“安全仪式感作用下的人的安全心理和行为”模型,指出安全仪式感的建设需要一个平衡状态,并用“跷跷板”模型对其进行解释。结果表明：安全仪式感可通过安全心理的三个维度和安全行为的四个维度加强人的安全心理,提升人的安全行为,为企业实现安全目标打下坚实基础。     

“回避行为”初探

心理语言学日新月异的发展推动着“错误分析”理论由外显的,线性平面上的干扰研究发展到内在的,深层的非直接性干扰研究。根据这种发展动态,本文对“回避行为”的假设先决条件与思想动因作了较为深刻的探讨与剖析。     

Qualitative properties of pulsating fronts for reaction–advection–diffusion equations in periodic excitable media

In this paper, we study the pulsating fronts of reaction–advection-diffusion equations with two types of nonlinear term in periodic excitable media. Firstly, for the case with combustion nonlinearity, the unique front is proved to decay exponentially when it approaches the unstable limiting state. Secondly, for the degenerate monostable type nonlinearity, it is shown that the front with critical speed is unique, monotone and decays exponentially at negative end, while the fronts of noncritical speeds decay to zero non-exponentially.     

Some Properties of Solutions to the Novikov Equation with Weak Dissipation Terms

In this paper, we investigate the Novikov equation with weak dissipation terms. First, we give the local well-posedness and the blow-up scenario. Then, we discuss the global existence of the solutions under certain conditions. After that, on condition that the compactly supported initial data keeps its sign, we prove the infinite propagation speed of our solutions, and establish the large time behavior. Finally, we also elaborate the persistence property of our solutions in weighted Sobolev space.     

Self-avoiding walks and trees in spread-out lattices

LetG _R be the graph obtained by joining all sites ofZ ^d which are separated by a distance of at mostR. Let (G _R ) denote the connective constant for counting the self-avoiding walks in this graph. Let (G _R ) denote the coprresponding constant for counting the trees embedded inG _R . Then asR, (G _R ) is asymptotic to the coordination numberk _R ofG _R , while (G _R ) is asymptotic toek _R. However, ifd is 1 or 2, then (G _R )-k _R diverges to –.Dedicated to Oliver Penrose on this occasion of his 65th birthday.     

Retrieval and chaos in extremely dilutedQ-Ising neural networks

Using a probabilistic approach, the deterministic and the stochastic parallel dynamics of aQ-Ising neural network are studied at finiteQ and in the limitQ. Exact evolution equations are presented for the first time-step. These formulas constitute recursion relations for the parallel dynamics of the extremely diluted asymmetric versions of these networks. An explicit analysis of the retrieval properties is carried out in terms of the gain parameter, the loading capacity, and the temperature. The results for theQ network are compared with those for theQ=3 andQ=4 models. Possible chaotic microscopic behavior is studied using the time evolution of the distance between two network configurations. For arbitrary finiteQ the retrieval regime is always chaotic. In the limitQ the network exhibits a dynamical transition toward chaos.     

Subtleties in data analysis related to the size of critical region

We comment on the analysis of the critical behavior of a layered driven diffusive system recently done by Achahbar and Marro. We discuss why we believe their method of taking the thermodynamic limit and determining the order-parameter exponent leads to unreliable estimates.