首页> 外文会议>Frequency Control Symposium, 1995. 49th., Proceedings of the 1995 IEEE International >Cut-off frequencies and noise power law model of spectral density: adaptation of the multi-variance method for irregularly spaced timing data using the lowest mode estimator approach
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Cut-off frequencies and noise power law model of spectral density: adaptation of the multi-variance method for irregularly spaced timing data using the lowest mode estimator approach

机译:频谱密度的截止频率和噪声功率定律模型:使用最低模式估计器方法对不规则间隔时间数据的多方差方法进行自适应

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The concept of structure functions, which is an extension of the variance approach, is useful to determine the variance (the structure function) which is optimized for a type of noise and for an order of drift. The multi-variance method was developed to use different variances over the same signal. It is then possible to select a set of variances in which each variance is optimized to the determination of one parameter (of one noise level, drift, or cut-off frequency). Recently, we adapted this method to irregularly spaced timing data. In this connection, we replaced the structure functions by another method of spectral density estimation: the lowest mode estimator, introduced by J.E. Deeter and P.E. Boynton (1982, 1984) for the analysis of pulsar timing data. Different lowest mode estimators can be constructed according to two priorities: the order of drifts that must be removed and the type of noise for which the sensitivity must be maximum. Thus, a multivariance system is developed using a set of different estimators. The details of this method are described and the results for different signals are discussed in this paper.
机译:结构函数的概念是方差方法的扩展,可用于确定针对噪声类型和漂移阶数优化的方差(结构函数)。开发了多方差方法,以对同一信号使用不同的方差。然后可以选择一组方差,其中每个方差都被优化以确定一个参数(一个噪声水平,漂移或截止频率)。最近,我们将这种方法调整为不规则间隔的计时数据。在这方面,我们用另一种频谱密度估计方法取代了结构函数:最低模态估计器,由J.E. Deeter和P.E. Boynton(1982,1984)用于分析脉冲星定时数据。可以根据两个优先级来构造不同的最低模式估计器:必须消除的漂移顺序以及灵敏度必须最大的噪声类型。因此,使用一组不同的估计量来开发多方差系统。本文描述了这种方法的细节,并讨论了不同信号的结果。

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