Loglihood function of a Weibull regression
Calculates minus the log likelihood function and its first and second order
derivatives for data from a Weibull regression model. Is called by
weibreg
.
wfunk( beta = NULL, lambda, p, X = NULL, Y, offset = rep(0, length(Y)), ord = 2, pfixed = FALSE )
beta |
Regression parameters |
lambda |
The scale paramater |
p |
The shape parameter |
X |
The design (covariate) matrix. |
Y |
The response, a survival object. |
offset |
Offset. |
ord |
ord = 0 means only loglihood, 1 means score vector as well, 2 loglihood, score and hessian. |
pfixed |
Logical, if TRUE the shape parameter is regarded as a known constant in the calculations, meaning that it is not cosidered in the partial derivatives. |
Note that the function returns log likelihood, score vector and minus hessian, i.e. the observed information. The model is
h(t; p, λ,β, z) = p / λ (t / λ)^{(p-1)}\exp{(-( t / λ)^p})\exp(zβ)
This is in correspondence with dweibull
.
A list with components
f |
The log likelihood. Present if
|
fp |
The score vector. Present if |
fpp |
The negative of the hessian. Present if |
Göran Broström
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