| mle_stcos | R Documentation | 
MLE for STCOS Model
mle_stcos(
  z,
  v,
  H,
  S,
  K,
  init = NULL,
  optim_control = list(),
  optim_method = "L-BFGS-B"
)
z | 
 Vector which represents the outcome; assumed to be direct estimates from the survey.  | 
v | 
 Vector which represents direct variance estimates from the survey.
The diagonal of the matrix   | 
H | 
 Matrix of overlaps between source and fine-level supports.  | 
S | 
 Design matrix for basis decomposition.  | 
K | 
 Variance of the random coefficient   | 
init | 
 A list containing the initial values in the MCMC for
  | 
optim_control | 
 This is passed as the   | 
optim_method | 
 Method to be used for likelihood maximization by
  | 
Maximize the likelihood of the STCOS model
  f(\bm{z} \mid \bm{\mu}_B, \sigma_K^2, \sigma_\xi^2)
  = \textrm{N}(\bm{z} \mid \bm{H} \bm{\mu}_B, \bm{\Delta}
  ),
  \quad \bm{\Delta} = \sigma_\xi^2 \bm{I} + \bm{V} + \sigma_K^2 \bm{S} \bm{K} \bm{S}^\top,
by numerical maximization of the profile likelihood
  \ell(\sigma_K^2, \sigma_\xi^2) =
  -\frac{N}{2} \log(2 \pi) -\frac{1}{2} \log |\bm{\Delta}| -\frac{1}{2} (\bm{z} -
  \bm{H} \hat{\bm{\mu}}_B)^\top \bm{\Delta}^{-1} (\bm{z} - \bm{H} \hat{\bm{\mu}}_B)
using
  \hat{\bm{\mu}}_B = (\bm{H}^\top \bm{\Delta}^{-1} \bm{H})^{-1}
  \bm{H}^\top \bm{\Delta}^{-1} \bm{z}.
A list containing maximum likelihood estimates.
## Not run: 
demo = prepare_stcos_demo()
mle_out = mle_stcos(demo$z, demo$v, demo$S, demo$H, demo$K)
sig2K_hat = mle_out$sig2K_hat
sig2xi_hat = mle_out$sig2xi_hat
mu_hat = mle_out$mu_hat
## End(Not run)
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