| lqmm.fit.gs | R Documentation | 
This function controls the arguments to be passed to routines written in C for LQMM estimation. The optimization algorithm is based on the gradient of the Laplace log–likelihood (Bottai, Orsini and Geraci, 2014; Geraci and Bottai, 2014).
lqmm.fit.gs(theta_0, x, y, z, weights, cov_name, V, W, sigma_0, tau, group, control)
| theta_0 | starting values for the linear predictor. | 
| x | the model matrix for fixed effects (see details). | 
| y | the model response (see details). | 
| z | the model matrix for random effects (see details). | 
| weights | the weights used in the fitting process (see details). | 
| cov_name | variance–covariance matrix of the random effects. Default is  | 
| V | nodes of the quadrature. | 
| W | weights of the quadrature. | 
| sigma_0 | starting value for the scale parameter. | 
| tau | the quantile(s) to be estimated. | 
| group | the grouping factor (see details). | 
| control | list of control parameters used for optimization (see  | 
In lqmm, see argument fit for generating a list of arguments to be called by this function; see argument covariance for alternative variance–covariance matrices.
NOTE: the data should be ordered by group when passed to lqmm.fit.gs (such ordering is performed by lqmm). 
An object of class "list" containing the following components:
| theta | a vector of coefficients, including the "raw" variance–covariance parameters (see  | 
| scale | the scale parameter. | 
| gradient | the gradient. | 
| logLik | the log–likelihood. | 
| opt | number of iterations when the estimation algorithm stopped for lower (theta) and upper (scale) loop. | 
.
Marco Geraci
Bottai M, Orsini N, Geraci M. (2014). A gradient search maximization algorithm for the asymmetric Laplace likelihood, Journal of Statistical Computation and Simulation (in press).
Geraci M and Bottai M (2014). Linear quantile mixed models. Statistics and Computing, 24(3), 461–479.
lqmm
set.seed(123)
M <- 50
n <- 10
test <- data.frame(x = runif(n*M,0,1), group = rep(1:M,each=n))
test$y <- 10*test$x + rep(rnorm(M, 0, 2), each = n) + rchisq(n*M, 3)
lqmm.ls <- lqmm(fixed = y ~ x, random = ~ 1, group = group,
	data = test, fit = FALSE)
do.call("lqmm.fit.gs", lqmm.ls)
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