A wrapper for mgcv::gam() enabling multiple GAMs based on a grouping
variable.
Usage
model_gam(
data,
yvar,
family = gaussian(),
neighbour = 0,
s.vars,
s.basedim = NULL,
linear.vars = NULL,
verbose = FALSE,
...
)Arguments
- data
Training data set on which models will be trained. Must be a data set of class
tsibble.(Make sure there are no additional date or time related variables except for theindexof thetsibble). If multiple models are fitted, the grouping variable should be thekeyof thetsibble. If akeyis not specified, a dummy key with only one level will be created.- yvar
Name of the response variable as a character string.
- family
A description of the error distribution and link function to be used in the model (see
glmandfamily).- neighbour
If multiple models are fitted: Number of neighbours of each key (i.e. grouping variable) to be considered in model fitting to handle smoothing over the key. Should be an
integer. Ifneighbour = x,xnumber of keys before the key of interest andxnumber of keys after the key of interest are grouped together for model fitting. The default isneighbour = 0(i.e. no neighbours are considered for model fitting).- s.vars
A
charactervector of names of the predictor variables for which splines should be fitted (i.e. non-linear predictors).- s.basedim
Dimension of the bases used to represent the smooth terms corresponding to
s.vars. (For more information refermgcv::s().)- linear.vars
A
charactervector of names of the predictor variables that should be included linearly into the model (i.e. linear predictors).- verbose
Logical; controls whether progress messages (model indices) are printed during fitting. Defaults to FALSE.
- ...
Other arguments not currently used.
Value
An object of class gamFit. This is a tibble with two
columns:
- key
The level of the grouping variable (i.e. key of the training data set).
- fit
Information of the fitted model corresponding to the
key.
Each row of the column fit is an
object of class gam. For details refer mgcv::gamObject.
Examples
library(dplyr)
library(tibble)
library(tidyr)
library(tsibble)
# Simulate data
n = 1005
set.seed(123)
sim_data <- tibble(x_lag_000 = runif(n)) |>
mutate(
# Add x_lags
x_lag = lag_matrix(x_lag_000, 5)) |>
unpack(x_lag, names_sep = "_") |>
mutate(
# Response variable
y = (0.9*x_lag_000 + 0.6*x_lag_001 + 0.45*x_lag_003)^3 + rnorm(n, sd = 0.1),
# Add an index to the data set
inddd = seq(1, n)) |>
drop_na() |>
select(inddd, y, starts_with("x_lag")) |>
# Make the data set a `tsibble`
as_tsibble(index = inddd)
# Predictors taken as non-linear variables
s.vars <- colnames(sim_data)[3:6]
# Predictors taken as linear variables
linear.vars <- colnames(sim_data)[7:8]
# Model fitting
gamModel <- model_gam(data = sim_data,
yvar = "y",
s.vars = s.vars,
linear.vars = linear.vars)
# Fitted model
gamModel$fit[[1]]
#>
#> Family: gaussian
#> Link function: identity
#>
#> Formula:
#> y ~ s(x_lag_000, bs = "cr") + s(x_lag_001, bs = "cr") + s(x_lag_002,
#> bs = "cr") + s(x_lag_003, bs = "cr") + x_lag_004 + x_lag_005
#>
#> Estimated degrees of freedom:
#> 4.62 3.51 1.39 2.41 total = 14.93
#>
#> REML score: 397.9157
