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1)  observable island
可观测岛
1.
A uniquely determined maximum observable island can be obtained by using this algorithm.
采用这一判断法可得到“唯一确定”的最大可观测岛,从而发展和完善了网络可观测性分析的拓扑算法。
2)  observable degree
可观测度
1.
A method of analyzing system states’ observable degree was introduced based on singular value decomposition.
在连续的分段式定常系统模型基础上,证明了通过简化分段式定常系统的可观测矩阵来分析其离散化模型可观测性能的可行性;介绍了一种基于奇异值分解的系统状态可观测度分析方法。
3)  degree of observability
可观测度
1.
The analysis on the degree of observability to initial alignment of SINS/GPS integrated navigation system;
SINS/GPS组合导航系统初始对准的可观测度分析
2.
Counterexamples for degree of observability analysis method based on SVD theory;
基于SVD理论的可观测度分析方法的几个反例
3.
Observability and degree of observability analysis of a dynamic system is an essential procedure to determine the efficiency of a Kalman filter designed to estimate the state of that system.
可观测性和可观测度分析是确定动态系统卡尔曼滤波效果的重要环节。
4)  observability degree
可观测度
1.
Based on the error model of SINS and in view of the improving of the observability and the observability degree, an initial alignment method for SINS is put forward, which uses both the accelerometer output and the velocity error as the measuring value of Kalman filter and is applied in land vehicle under stationary state.
根据捷联惯导系统(SINS)的误差模型,从提高初始对准中卡尔曼滤波估计的可观测性和可观测度的角度出发,提出了同时利用加速度表的输出和速度误差量这两种信息作为卡尔曼滤波的测量量,对陆地车辆捷联惯导系统在静止条件下进行初始对准。
5)  observability
可观测度
1.
Analysis of observability and the degree of observability in autonomous celestial navigation;
航天器自主天文导航系统的可观测性及可观测度分析
2.
Estimation of Radar Systematic Error Based on Observability Evaluation;
基于可观测度评价的雷达系统误差估计
3.
In this paper,a systematic error observation model under the condition of multiple radars is established,form which we analyse the system observability resulting in a conclusion that system observablity is related to the distribution of data in space.
建立了多雷达情况下的系统误差观测模型 ,分析了系统的可观测度 ,得出系统可观测度和观测数据的空间分布有关的结论。
6)  measurable variables
可观测量
1.
Starting from a one-dimension wave pulse we present an auxiliary integral which relate to the proving of uncertainty principle for a pair of conjugate measurable variables, and finally we generalize it to an auxiliary integral which relates to the strict proving of uncertainty principle for two arbitrary mechanical variables.
从一维高斯波包出发,首先给出与一对共轭的可观测量的测不准关系的证明相联系的辅助积 分,最后推广到普遍的、任意两个力学量的测不准关系的严格证明所对应的辅助积分的情况。
补充资料:大坝内部变形观测(见水工建筑物变形观测)


大坝内部变形观测(见水工建筑物变形观测)


  daba neibubianxing guanCe大坝内部变形观测见水工建筑物变形观测。
  
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