2020
DOI: 10.3389/feart.2020.575001
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Stochastic Models for Radon Daily Time Series: Seasonality, Stationarity, and Long-Range Dependence Detection

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Cited by 8 publications
(3 citation statements)
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“…(Cigolini et al., 2013 ; Iwata et al., 2018 ; Mentes, 2018 ; Morales‐Simfors et al., 2020 ; Papachristodoulou et al., 2020 ). Radon time series may present: (a) multiple seasonality (hourly, semidiurnal, diurnal, yearly) (D'Alessandro et al., 2020 ; Siino et al., 2019 ; Steinitz & Piatibratova, 2010 ; Steinitz et al., 2007 ), (b) non‐stationarity behavior (Barbosa et al., 2007 ), (c) long‐term memory (Donner et al., 2015 ; Siino et al., 2019 , 2020 ), (d) synchronization with other factors (Siino et al., 2019 ), (e) intermittence (Crockett et al., 2010 ), and (f) not constant variance over the time (Barbosa et al., 2007 ). For these reasons, radon time series were characterized here using different time series approaches such as ARMA, ARIMA, SARIMAX, and ARFIMA methods (Siino et al., 2019 , 2020 ; Stránský & Thinová, 2017 ).…”
Section: Resultsmentioning
confidence: 99%
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“…(Cigolini et al., 2013 ; Iwata et al., 2018 ; Mentes, 2018 ; Morales‐Simfors et al., 2020 ; Papachristodoulou et al., 2020 ). Radon time series may present: (a) multiple seasonality (hourly, semidiurnal, diurnal, yearly) (D'Alessandro et al., 2020 ; Siino et al., 2019 ; Steinitz & Piatibratova, 2010 ; Steinitz et al., 2007 ), (b) non‐stationarity behavior (Barbosa et al., 2007 ), (c) long‐term memory (Donner et al., 2015 ; Siino et al., 2019 , 2020 ), (d) synchronization with other factors (Siino et al., 2019 ), (e) intermittence (Crockett et al., 2010 ), and (f) not constant variance over the time (Barbosa et al., 2007 ). For these reasons, radon time series were characterized here using different time series approaches such as ARMA, ARIMA, SARIMAX, and ARFIMA methods (Siino et al., 2019 , 2020 ; Stránský & Thinová, 2017 ).…”
Section: Resultsmentioning
confidence: 99%
“…Frequency analyses were conducted using both Fast Fourier transform (FFT) and Wavelet transform (WT) analyses (Grinsted et al., 2004 ; Siino et al., 2019 ). The time evolution was studied using the Box‐Jenkins methodology, by means of the Autoregressive Integrated Moving Average (ARIMA) model for time series analysis and forecast (Siino et al., 2020 ; Stránský & Thinová, 2017 ). Three parameters ( p , d , q ) were needed to correctly describe an ARIMA model.…”
Section: Methodsmentioning
confidence: 99%
“…This work demonstrated that it is possible to build a forecasting model that, used with active measurement devices, can provide an estimation of the variation of indoor radon activity concentration. Even if other forecasting models are available in the literature [30] the novelty of this study is to be used in conjunction with active instrumentation. Once implemented on a computer, this model can be used "in-field" to give immediate results that allows to estimate average radon concentrations in dwellings, to design remedial actions, and to evaluate their effectiveness.…”
Section: Discussionmentioning
confidence: 99%