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Conditional Spectral Analysis of Replicated Multiple Time Series With Application to Nocturnal Physiology

重复观测多元时间序列的条件谱分析:夜间生理应用

This article considers the problem of analyzing associations between power spectra of multiple time series and cross-sectional outcomes when data are observed from multiple subjects. The motivating application comes from sleep medicine, where researchers are able to non-invasively record physiological time series signals during sleep. The frequency patterns of these signals, which can be quantified through the power spectrum, contain interpretable information about…

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AdaptSPEC: Adaptive Spectral Estimation for Nonstationary Time Series

AdaptSPEC:非平稳时间序列的自适应谱估计

We propose a method for analyzing possibly nonstationary time series by adaptively dividing the time series into an unknown but finite number of segments and estimating the corresponding local spectra by smoothing splines. The model is formulated in a Bayesian framework, and the estimation relies on reversible jump Markov chain Monte Carlo (RJMCMC) methods. For a given segmentation of the time series, the likelihood function is approximated via a product of local Whittle…

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Local Spectral Analysis via a Bayesian Mixture of Smoothing Splines

利用贝叶斯平滑样条混合进行局部谱分析

In many practical problems, time series are realizations of nonstationary random processes. These processes can often be modeled as processes with slowly changing dynamics or as piecewise stationary processes. In these cases, various approaches to estimating the time-varying spectral density have been proposed. Our approach in this article is to estimate the log of the Dahlhaus local spectrum using a Bayesian mixture of splines. The basic idea of our approach is to first…

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Spectral Analysis for Categorical Time Series: Scaling and the Spectral Envelope

类别时间序列的谱分析:赋值与谱包络

Many studies produce categorical time series in which harmonic analysis is of interest. Although there exist time domain approaches for the analysis of categorical time series such as Markov chains or link function based regression models, there is apparently little statistical theory or methodology for analyzing qualitative-valued time series in the frequency domain. The purpose of this paper is to initiate the development of a general framework for the frequency domain…

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Spectral analysis for categorical time series: Scaling and the spectral envelope

类别时间序列的谱分析:数值赋值与谱包络

Many studies produce categorical time series in which harmonic analysis is of interest. Although there exist time domain approaches for the analysis of categorical time series such as Markov chains or link function based regression models, there is apparently little statistical theory or methodology for analyzing qualitative-valued time series in the frequency domain. The purpose of this paper is to initiate the development of a general framework for the frequency domain…

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Bootstrapping State-Space Models: Gaussian Maximum Likelihood Estimation and the Kalman Filter

状态空间模型的自助法:高斯最大似然估计与卡尔曼滤波

The bootstrap is proposed as a method for assessing the precision of Gaussian maximum likelihood estimates of the parameters of linear state-space models. Our results also apply to autoregressive moving average models, since they are a special case of state-space models. It is shown that for a time-invariant, stable system, the bootstrap applied to the innovations yields asymptotically consistent standard errors. To investigate the performance of the bootstrap for finite…

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Estimation and Identification of Space-Time ARMAX Models in the Presence of Missing Data

缺失数据下时空 ARMAX 模型的估计与识别

A method for modeling and fitting multivariate spatial time series data based on current spatial methodology coupled with the parameterization of the ARMAX model is presented. Because of the physical constraints imposed on multivariate data collection in both space and time, the estimation and identification procedures tolerate general patterns of missing or incomplete data.

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Estimation and Identification of Space-Time ARMAX Models in the Presence of Missing Data

缺失数据下时空 ARMAX 模型的估计与识别

A method for modeling and fitting multivariate spatial time series data based on current spatial methodology coupled with the parameterization of the ARMAX model is presented. Because of the physical constraints imposed on multivariate data collection in both space and time, the estimation and identification procedures tolerate general patterns of missing or incomplete data.

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