View source: R/mc_variance_function.R
| mc_variance_function | R Documentation | 
Compute the variance function and its derivatives with respect to regression, dispersion and power parameters.
mc_variance_function(mu, power, Ntrial, variance, inverse,
                           derivative_power, derivative_mu)
mc_power(mu, power, inverse, derivative_power, derivative_mu)
mc_binomialP(mu, power, inverse, Ntrial,
                    derivative_power, derivative_mu)
mc_binomialPQ(mu, power, inverse, Ntrial,
                     derivative_power, derivative_mu)
| mu | a numeric vector. In general the output from
 | 
| power | a numeric value ( | 
| Ntrial | number of trials, useful only when dealing with binomial response variables. | 
| variance | a string specifying the name ( | 
| inverse | logical. Compute the inverse or not. | 
| derivative_power | logical if compute (TRUE) or not (FALSE) the derivatives with respect to the power parameter. | 
| derivative_mu | logical if compute (TRUE) or not (FALSE) the derivative with respect to the mu parameter. | 
The function mc_variance_function computes three
features related with the variance function. Depending on the
logical arguments, the function returns V^{1/2} and its
derivatives with respect to the parameters power and mu,
respectivelly.  The output is a named list, completely
informative about what the function has been computed.  For
example, if inverse = FALSE, derivative_power =
    TRUE and derivative_mu = TRUE. The output will be a list,
with three elements: V_sqrt, D_V_sqrt_power and D_V_sqrt_mu.
A list with from one to four elements depends on the arguments.
Wagner Hugo Bonat, wbonat@ufpr.br
Bonat, W. H. and Jorgensen, B. (2016) Multivariate covariance generalized linear models. Journal of Royal Statistical Society - Series C 65:649–675.
mc_link_function.
x1 <- seq(-1, 1, l = 5)
X <- model.matrix(~x1)
mu <- mc_link_function(beta = c(1, 0.5), X = X, offset = NULL,
                       link = "logit")
mc_variance_function(mu = mu$mu, power = c(2, 1), Ntrial = 1,
                     variance = "binomialPQ", inverse = FALSE,
                     derivative_power = TRUE, derivative_mu = TRUE)
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