2019
DOI: 10.1002/jmri.26682
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Autoregressive moving average modeling for hepatic iron quantification in the presence of fat

Abstract: Background Measuring hepatic R2* by fitting a monoexponential model to the signal decay of a multigradient‐echo (mGRE) sequence noninvasively determines hepatic iron content (HIC). Concurrent hepatic steatosis introduces signal oscillations and confounds R2* quantification with standard monoexponential models. Purpose To evaluate an autoregressive moving average (ARMA) model for accurate quantification of HIC in the presence of fat using biopsy as the reference. Study Type Phantom study and in vivo cohort. Pop… Show more

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Cited by 10 publications
(29 citation statements)
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“…Many studies have found that Box-Jenkins method has a good ability of fitting and forecasting. For stationary time series that do not contain seasonality, it is more suitable to use the ARMA model of the Box-Jenkins method to do prediction analysis, 35 for non-stationary time series of infectious diseases with obvious seasonality, it is more suitable to use the seasonal autoregressive integrated moving average (SARIMA) model of the Box-Jenkins method for prediction analysis. [9][10][11][12] In our study, from figure 3, we could see that the seasonality of the TB incidence in Kashgar from 2005 to 2014 was not obvious, there was only a certain seasonality from 2015 to 2017, and we found that the time series of TB incidence was stable by the ADF unit root test, and the autocorrelation and partial correlation coefficients of modelling data at lag 12, 24 were not obviously large, therefore, for our research data, we used the ARMA model to do forecast analysis, and finally, we established the AR ((1, 2, 8)) model of the Box-Jenkins method with its good performance in fitting and predicting the TB incidence of Kashgar in Xinjiang.…”
Section: Discussionmentioning
confidence: 99%
“…Many studies have found that Box-Jenkins method has a good ability of fitting and forecasting. For stationary time series that do not contain seasonality, it is more suitable to use the ARMA model of the Box-Jenkins method to do prediction analysis, 35 for non-stationary time series of infectious diseases with obvious seasonality, it is more suitable to use the seasonal autoregressive integrated moving average (SARIMA) model of the Box-Jenkins method for prediction analysis. [9][10][11][12] In our study, from figure 3, we could see that the seasonality of the TB incidence in Kashgar from 2005 to 2014 was not obvious, there was only a certain seasonality from 2015 to 2017, and we found that the time series of TB incidence was stable by the ADF unit root test, and the autocorrelation and partial correlation coefficients of modelling data at lag 12, 24 were not obviously large, therefore, for our research data, we used the ARMA model to do forecast analysis, and finally, we established the AR ((1, 2, 8)) model of the Box-Jenkins method with its good performance in fitting and predicting the TB incidence of Kashgar in Xinjiang.…”
Section: Discussionmentioning
confidence: 99%
“…Any inaccurate assumptions in the signal model will corrupt the field map estimations and thereby the QSM maps. In contrast, ARMA does not require prior information about the relative amplitudes and frequencies of the lipid peaks and provides separate R2* values for water and fat species 14,29 . However, additional studies are still needed to investigate whether high HIC affects lipid chemical shifts and R2* decay rates differently for water and fat species and causes bias in R2*, FF, and field map estimations.…”
Section: Discussionmentioning
confidence: 99%
“…The ARMA model was implemented as an iterative approach, starting with the maximum number of peaks (six lipid peaks and one water peak) and reducing the number of peaks iteratively until the frequencies of the detected lipid peaks fell within the range of the reported relative frequencies (±0.5 ppm), as previously described. 25 The dual-R 2 * model calculated separate R 2 * values for water (referred to as just R 2 *) and for the main fat peak (referred to as fat R 2 *). For both single-and dual-R 2 * models, R 2 *-FF relationships were obtained using linear regression analysis.…”
Section: Discussionmentioning
confidence: 99%
“…This might be because the dual-R 2 * model used does not use prior knowledge of the relative fat amplitudes and frequencies as the single-R 2 * model does, and thus would require a sufficiently high signal to localize the individual water and fat peaks. 25 The dual-R 2 * model was able to identify only a total of three peaks (one water peak and two fat peaks); hence, the inability to accurately identify all the peaks might have caused some bias in estimating FF values.…”
Section: Discussionmentioning
confidence: 99%
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