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Generation of the autocorrelation sequence of an ARMA process
IEEE Transactions on Acoustics, Speech, and Signal Processing, 1985A new technique is described for generating the autocorrelation sequence of an autoregressive-moving average process. Unlike some other approaches, the method does not require a matrix inversion.
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1996
In this chapter, the numerical and pictorial interpretation of the dependence of the standard deviation of the forecast error for the different types and orders of univariate autoregressive-moving average (ARMA) processes on the lead time and on the autocorrelations (in the domains of the permissible autocorrelations) are given.
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In this chapter, the numerical and pictorial interpretation of the dependence of the standard deviation of the forecast error for the different types and orders of univariate autoregressive-moving average (ARMA) processes on the lead time and on the autocorrelations (in the domains of the permissible autocorrelations) are given.
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Feedback Linear Estimation of ARMA Processes
IFAC Proceedings Volumes, 1985Abstract A four-step algorithm of FLE (Feedback Linear Estimation) based on the feedback control principle for ARMA processes is presented in this paper. The proposed algorithm uses three linear least square estimators and a linear filter. Linear estimations are utilized as a tool throughout the algorithm. The physical meaning of FLE is discussed and
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A fast estimation method for ARMA processes
Automatica, 1996A computationally effective two-stage least squares procedure for parameter estimation of Gaussian ARMA processes is presented and discussed. The asymptotic properties of the estimates are analyzed and their equivalence to the exact maximum likelihood method is shown. A comparative simulation study is included.
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Innovation algorithm in ARMA process
Korean Journal of Computational & Applied Mathematics, 1998Summary: Most of the works in Time Series Analysis are based on the Auto Regressive Integrated Moving Average (ARIMA) Box and Jenkins models. If the data exhibits no apparent deviation from stationarity and if it has rapidly decreasing autocorrelation function then a suitable ARMA\((p,q)\) model is fit to the given data. Selection of the orders of \(p\)
Sreenivasan, M., Sumathi, K.
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The Estimation of ARMA Processes
1984A description is given of a method for estimating an ARMA process, y(t) , from observations for t=1, 2, ...T, and following this a discussion is given of the theory necessary for the validation of the method. The first stage of the method involves the fitting of an autoregression, of order hT determined by a criterion such as AIC. The asymptotic theory
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2017
If q = 0, then X t is also called an autoregressive process of order p, or AR(p) process. If p = 0, then X t is also called a moving average process of order p, or MA(q) process.
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If q = 0, then X t is also called an autoregressive process of order p, or AR(p) process. If p = 0, then X t is also called a moving average process of order p, or MA(q) process.
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On transformations of multivariate ARMA processes
Kybernetika, 1988Summary: Transformations of multivariate ARMA processes are investigated such that they preserve the ARMA structure. A theorem is given that characterizes a multivariate ARMA process using a property of its covariance function. The theorem is applied to the linear transformation of a multivariate ARMA process and to the scalar product of two ARMA ...
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On the Calibration of ARMA Processes for Simulation
1987Auto-Regressive Moving-Average processes have found increased application in recent years in connection with simulation of stochastic loads on structures. Computational efficiency and limitations on available time for simulation in connection with tests require the number of coefficients in the ARMA process to be small, thereby stressing the need for ...
S. Krenk, J. Clausen
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