| alik_inla | R Documentation | 
Log-likelihood approximation.
alik_inla(
  par_vals,
  formula,
  family = "gaussian",
  data,
  weights,
  subset,
  offset,
  atsample,
  corrfcn = "matern",
  np,
  betm0,
  betQ0,
  ssqdf,
  ssqsc,
  tsqdf,
  tsqsc,
  dispersion = 1,
  longlat = FALSE
)
par_vals | 
 A data frame with the components "linkp", "phi", "omg", "kappa". The approximation will be computed at each row of the data frame.  | 
formula | 
 A representation of the model in the form
  | 
family | 
 The distribution of the response. Can be one of the
options in   | 
data | 
 An optional data frame containing the variables in the model.  | 
weights | 
 An optional vector of weights. Number of replicated samples for Gaussian and gamma, number of trials for binomial, time length for Poisson.  | 
subset | 
 An optional vector specifying a subset of observations to be used in the fitting process.  | 
offset | 
 See   | 
atsample | 
 A formula in the form   | 
corrfcn | 
 Spatial correlation function. Can be one of the
choices in   | 
np | 
 The number of integration points for the spatial
variance parameter sigma^2. The total number of points will be
  | 
betm0 | 
 Prior mean for beta (a vector or scalar).  | 
betQ0 | 
 Prior standardised precision (inverse variance) matrix. Can be a scalar, vector or matrix. The first two imply a diagonal with those elements. Set this to 0 to indicate a flat improper prior.  | 
ssqdf | 
 Degrees of freedom for the scaled inverse chi-square prior for the partial sill parameter.  | 
ssqsc | 
 Scale for the scaled inverse chi-square prior for the partial sill parameter.  | 
tsqdf | 
 Degrees of freedom for the scaled inverse chi-square prior for the measurement error parameter.  | 
tsqsc | 
 Scale for the scaled inverse chi-square prior for the measurement error parameter.  | 
dispersion | 
 The fixed dispersion parameter.  | 
longlat | 
 How to compute the distance between locations. If
  | 
Computes and approximation to the log-likelihood for the given parameters using integrated nested Laplace approximations.
A list with components
par_vals A data frame of the parameter values.
aloglik The approximate log-likelihood at thos
parameter values.
Evangelou, E., & Roy, V. (2019). Estimation and prediction for spatial generalized linear mixed models with parametric links via reparameterized importance sampling. Spatial Statistics, 29, 289-315.
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