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Owning Palette: Modeling and Prediction VIs
Requires: Advanced Signal Processing Toolkit
Estimates the autoregressive (AR) model of a univariate or multivariate (vector) time series according to the method you specify. Wire data to the Xt input to determine the polymorphic instance to use or manually select the instance.
Use the pull-down menu to select an instance of this VI.
![]() | Xt specifies the univariate time series. | ||||||||||
![]() | AR method specifies the method this VI uses to estimate the autoregressive (AR) model.
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![]() | AR order specifies the order of the autoregressive (AR) model. The value of AR order must be greater than 0. The default is 4. | ||||||||||
![]() | error in describes error conditions that occur before this node runs. This input provides standard error in functionality. | ||||||||||
![]() | AR coefficients returns the estimated coefficients of the autoregressive model. | ||||||||||
![]() | noise returns the estimated white noise series in the autoregressive model. | ||||||||||
![]() | error out contains error information. This output provides standard error out functionality. |
![]() | Xt specifies the univariate time series. | ||||||||||
![]() | AR method specifies the method this VI uses to estimate the autoregressive (AR) model.
| ||||||||||
![]() | AR order specifies the order of the autoregressive (AR) model. The value of AR order must be greater than 0. The default is 4. | ||||||||||
![]() | error in describes error conditions that occur before this node runs. This input provides standard error in functionality. | ||||||||||
![]() | AR coefficients returns the estimated coefficients of the autoregressive model. | ||||||||||
![]() | noise returns the disturbance e(t) in the estimated system model. | ||||||||||
![]() | error out contains error information. This output provides standard error out functionality. |
![]() | Xt specifies the multivariate (vector) time series. | ||||||||||
![]() | AR method specifies the method this VI uses to estimate the autoregressive (AR) model.
| ||||||||||
![]() | AR order specifies the order of vector autoregressive model to estimate. The value of AR order must be greater than 0. | ||||||||||
![]() | error in describes error conditions that occur before this node runs. This input provides standard error in functionality. | ||||||||||
![]() | AR coefficients returns the estimated coefficients of the vector autoregressive model. | ||||||||||
![]() | noise returns the estimated multivariate white noise series in the vector autoregressive model. | ||||||||||
![]() | error out contains error information. This output provides standard error out functionality. |
![]() | Xt specifies the multivariate (vector) time series. Each column of the 2D array represents a vector at certain time. | ||||||||||
![]() | AR method specifies the method this VI uses to estimate the autoregressive (AR) model.
| ||||||||||
![]() | AR order specifies the order of the autoregressive (AR) model. The value of AR order must be greater than 0. The default is 4. | ||||||||||
![]() | error in describes error conditions that occur before this node runs. This input provides standard error in functionality. | ||||||||||
![]() | AR coefficients returns the estimated coefficients of the vector autoregressive model. | ||||||||||
![]() | noise returns the estimated multivariate white noise series in the vector autoregressive model. Each column of the 2D array represents a vector at certain time. | ||||||||||
![]() | error out contains error information. This output provides standard error out functionality. |
This VI estimates the AR model according to the following equation:
Xt + a1Xt–1 + ,…, + anXt–n = et
where n is the AR order. Xt is a univariate or multivariate (vector) time series. et is a Gaussian white noise series with a mean of zero.
For univariate time series, AR coefficients is a 1D array of [1, a1, a2, …, an], where each coefficient ai is a real number.
For multivariate time series, AR coefficients is a 1D array of [I, a1, a2, …, an], where each coefficient ai is a cluster of 2D arrays.
The minimum length requirement for the input time series needs to be at least two times the AR order.
Refer to the following VIs for examples of using the TSA AR Modeling VI:
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