  We study model selection and model averaging in generalized additive partial
linear models (GAPLMs). Polynomial spline is used to approximate nonparametric
functions. The corresponding estimators of the linear parameters are shown to
be asymptotically normal. We then develop a focused information criterion (FIC)
and a frequentist model average (FMA) estimator on the basis of the
quasi-likelihood principle and examine theoretical properties of the FIC and
FMA. The major advantages of the proposed procedures over the existing ones are
their computational expediency and theoretical reliability. Simulation
experiments have provided evidence of the superiority of the proposed
procedures. The approach is further applied to a real-world data example.
