A state space framework for automatic forecasting using exponential smoothing methods
By Rob J Hyndman, Anne B. Koehler, Ralph D. Snyder, S. Grose. 2002
1,067 citations recorded by the source corpus.
Subfields: Management Science and Operations Research, Statistics and Probability, Signal Processing, Time-Series & Forecasting
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Management Science and Operations Research
- Rob J Hyndman
- Fotios Petropoulos
- Konstantinos Nikolopoulos
- Nikolaos Kourentzes
- Vassilios Assimakopoulos
- Christoph Bergmeir
- Evangelos Spiliotis
- Spyros Makridakis
In Statistics and Probability
- Rob J Hyndman
- Fotios Petropoulos
- Nikolaos Kourentzes
- Konstantinos Nikolopoulos
- George Athanasopoulos
- James W. Taylor
- Vassilios Assimakopoulos
- Evangelos Spiliotis
In Signal Processing
- Rob J Hyndman
- Fotios Petropoulos
- Vassilios Assimakopoulos
- Konstantinos Nikolopoulos
- George Athanasopoulos
- Evangelos Spiliotis
- Spyros Makridakis
- James W. Taylor
In Time-Series & Forecasting
- Rob J Hyndman
- Fotios Petropoulos
- George Athanasopoulos
- Konstantinos Nikolopoulos
- James W. Taylor
- Nikolaos Kourentzes
- Christoph Bergmeir
- Ivan Svetunkov
Citations in the corpus
- Optimal combination forecasts for hierarchical time series (2011, methodology): “Applying the statistical framework for exponential smoothing methods developed by Hyndman et al. (2002), we fit a state space model to the training data and obtain independent base forecasts for each of the 15 series for 1–10 steps ahead.”
- The Tourism Forecasting Competition (2011, methodology): “• Previous studies have found the forecast intervals obtained to be too narrow; hence, the actual values fall outside the empirical forecast intervals more often than they should (see for example Makridakis and Winkler, 1989; Chatfield, 2001; Hyndman et al., 2002).”
- Automatic Time Series Forecasting: The forecast Package for R (2008, methodology): “This was later extended by Gardner (1985), modified by Hyndman et al. (2002), and extended again by Taylor (2003), giving a total of fifteen methods seen in the following table.”
- Applications of functional data analysis: A systematic review (2013, methodology): “In the forecasting process, the authors estimated the coefficients from a time series, with one value representing each time point, and a state space model was used to model and forecast these time series coefficients [23-25,28,130].”
- A simple combination of univariate models (2020, methodology): “…four models were considered (Table 1 summarises the R packages and functions used for each model and frequency): • Exponential smoothing (ETS, Hyndman et al., 2002), which selects the best model, underlying one of the fifteen exponential smoothing methods based on the minimisation of a…”
- Correlated daily time series and forecasting in the M4 competition (2020, methodology): “In addition we considered Holt-Winters (Hyndman et al., 2002), BATS (Livera et al.”
- Forecasting Time Series With Complex Seasonal Patterns Using Exponential Smoothing (2011, methodology): “algorithm outperformed the ETS method (Hyndman et al. 2002) for short forecast horizons.”
- Bagging exponential smoothing methods using STL decomposition and Box–Cox transformation (2016, methodology): “For more detailed descriptions, we refer to Hyndman et al. (2002), Hyndman et al. (2008), and Hyndman and Athanasopoulos (2013).”
- Robust forecasting of mortality and fertility rates: A functional data approach (2007, methodology): “Then, conditioning on the observed data I = {yt(xi); t = 1, . . . , n; i = 1, . . . , p} and the set of basis functions Φ, we obtain h-step ahead forecasts of yn+h(x): (4) ŷn,h(x) = E[yn+h(x) | I,Φ] = µ̂(x) + K ∑ k=1 β̃n,k,h φ̂k(x) , where β̃n,k,h denotes the h-step ahead forecast of βn+h,k using…”
- Exponential smoothing with a damped multiplicative trend (2003, methodology): “Hyndman et al. (2002) have recently extended this taxonomy to include damped additive trend with either no seasonality, additive seasonality or multiplicative seasonality.”
- Unmasking the Theta Method (2003, methodology): “Now, the point forecasts for {Xt} are given by (see, e.g., Hyndman et al., 2001) X̂n(h) = `n + hb.”