| irf.mvgam | R Documentation |
Compute Generalized or Orthogonalized Impulse Response Functions (IRFs) from
mvgam models with Vector Autoregressive dynamics
irf(object, ...)
## S3 method for class 'mvgam'
irf(object, h = 1, cumulative = FALSE, orthogonal = FALSE, ...)
object |
|
... |
ignored |
h |
Positive |
cumulative |
|
orthogonal |
|
Generalized or Orthogonalized Impulse Response Functions can be computed
using the posterior estimates of Vector Autoregressive parameters. This function
generates a positive "shock" for a target process at time t = 0 and then
calculates how each of the remaining processes in the latent VAR are expected
to respond over the forecast horizon h. The function computes IRFs for all
processes in the object and returns them in an array that can be plotted using
the S3 plot function
An object of class mvgam_irf containing the posterior IRFs. This
object can be used with the supplied S3 functions plot
Nicholas J Clark
VAR, plot.mvgam_irf
# Simulate some time series that follow a latent VAR(1) process
simdat <- sim_mvgam(family = gaussian(),
n_series = 4,
trend_model = VAR(cor = TRUE),
prop_trend = 1)
plot_mvgam_series(data = simdat$data_train, series = 'all')
# Fit a model that uses a latent VAR(1)
mod <- mvgam(y ~ -1,
trend_formula = ~ 1,
trend_model = VAR(cor = TRUE),
family = gaussian(),
data = simdat$data_train,
silent = 2)
# Calulate Generalized IRFs for each series
irfs <- irf(mod, h = 12, cumulative = FALSE)
# Plot them
plot(irfs, series = 1)
plot(irfs, series = 2)
plot(irfs, series = 3)
Add the following code to your website.
For more information on customizing the embed code, read Embedding Snippets.