Regression for temporal process responses and time-independent covariate. Some covariates have time-varying coefficients while others have time-independent coefficients.
tpr(y, delta, x, xtv=list(), z, ztv=list(), w, tis,
family = poisson(),
evstr = list(link = 5, v = 3),
alpha = NULL, theta = NULL,
tidx = 1:length(tis),
kernstr = list(kern=1, poly=1, band=range(tis)/50),
control = list(maxit=25, tol=0.0001, smooth=0, intsmooth=0))
An object of class "tpr":
same as the input argument
estimate of time-varying coefficients
estimate of time-independent coefficients
a matrix of variance of alpha at tis
a matrix of variance of beta at tis
the number of iterations used
a list of influence functions for alpha
a matrix of influence functions for beta
Response, a list of "lgtdl" objects.
Data availability indicator, a list of "lgtdl" objects.
Covariate matrix for time-varying coefficients.
A list of list of "lgtdl" for time-varying covariates with time-varying coefficients.
NOT READY YET; Covariate matrix for time-independent coefficients.
NOT READY YET; A list of list of "lgtdl" for time-varying covariates with time-independent coefficients.
Weight vector with the same length of tis
.
A vector of time points at which the model is to be fitted.
Specification of the response distribution; see
family
for glm
; this argument is used in getting
initial estimates.
A list of two named components, link function and variance function. link: 1 = identity, 2 = logit, 3 = probit, 4 = cloglog, 5 = log; v: 1 = gaussian, 2 = binomial, 3 = poisson
A matrix supplying initial values of alpha.
A numeric vector supplying initial values of theta.
indices for time points used to get initial values.
A list of two names components: kern: 1 = Epanechnikov, 2 = triangular, 0 = uniform; band: bandwidth
A list of named components: maxit: maximum number of iterations; tol: tolerance level of iterations. smooth: 1 = smoothing; 0 = no smoothing.
Jun Yan <jun.yan@uconn.edu>
This rapper function can be made more user-friendly in the future. For
example, evstr
can be determined from the family
argument.
Fine, Yan, and Kosorok (2004). Temporal Process Regression. Biometrika.
Yan and Huang (2009). Partly Functional Temporal Process Regression with Semiparametric Profile Estimating Functions. Biometrics.