| ts_warma | R Documentation |
Create a window-based ARMA-inspired regressor with local
stepwise normalization for the ts_regsw workflow.
ts_warma(
preprocess = ts_norm_none(),
input_size = NA,
input_map = ts_lagmap(),
steps = NA,
intercept = TRUE
)
preprocess |
External preprocessing object applied before the WARMA local
steps. Defaults to |
input_size |
Integer. Number of lagged inputs used by the model. |
input_map |
Lag-selection strategy object created by |
steps |
Integer in |
intercept |
Logical. Whether to include an intercept in the linear model fitted over the locally normalized lagged inputs. |
ts_warma() is a tspredit implementation inspired by the WARMA proposal:
a window-based view of non-stationary series in which local preprocessing is
interpreted in steps.
In this adaptation:
step 0 leaves the local window unchanged
step 1 subtracts the local mean of each window
step 2 subtracts the local mean and scales by the local standard
deviation
The implementation follows the package's sliding-window lineage, so it uses
the fully overlapping window regime naturally induced by ts_data(..., sw)
and ts_regsw. The resulting representation is then modeled with a linear
regressor over the normalized lagged inputs.
This makes ts_warma() a computationally light competitor to ts_darima()
and a practical univariate block for the multivariate target-centered
workflow.
When steps = NA, the model chooses the smallest step in {0, 1, 2} whose
locally transformed reconstructed series reaches integration order zero
according to forecast::ndiffs().
The current implementation should be understood as the tspredit
interpretation of WARMA inside the package's object-oriented
sliding-window pipeline. In other words, it is an adaptation aligned with
ts_regsw, not a separate estimation framework detached from the rest of the
library.
A ts_warma object inheriting from ts_regsw.
Box GEP, Jenkins GM, Reinsel GC, Ljung GM (2015). Time Series Analysis: Forecasting and Control. Wiley.
Hyndman RJ, Athanasopoulos G (2021). Forecasting: Principles and Practice. Third Edition. OTexts. https://otexts.com/fpp3/
Ogasawara E, Pereira ACM, Bernardes GFR, Brandão AAF, Albuquerque MP (2010). Adaptive normalization: A novel data normalization approach for non-stationary time series. IJCNN.
Local WARMA manuscript used as implementation reference: 2026_04_SBBD_WARMA.pdf.
data(tsd)
ts <- ts_data(tsd$y, 8)
samp <- ts_sample(ts, test_size = 5)
io_train <- ts_projection(samp$train)
io_test <- ts_projection(samp$test)
model <- ts_warma(input_size = 5, steps = NA)
model <- daltoolbox::fit(model, io_train$input, io_train$output)
prediction <- predict(model, io_test$input[1, ], steps_ahead = 5)
prediction
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