Restricted quasi-score estimating functions for sample survey data

Authors

Yan X. Lin, University of WollongongFollow
David Steel, University of WollongongFollow
Raymond L. Chambers, University of WollongongFollow

RIS ID

11108

Publication Details

Lin, Y. X., Steel, D. & Chambers, R. L. (2004). Restricted quasi-score estimating functions for sample survey data. Journal of Applied Probability, 41A (2004), 119-130.

Abstract

This paper applies the theory of the quasi-likelihood method to model-based inference for sample surveys. Currently, much of the theory related to sample surveys is based on the theory of maximum likelihood. The maximum likelihood approach is available only when the full probability structure of the survey data is known. However, this knowledge is rarely available in practice. Based on central limit theory, statisticians are often willing to accept the assumption that data have, say, a normal probability structure. However, such an assumption may not be reasonable in many situations in which sample surveys are used. We establish a framework for sample surveys which is less dependent on the exact underlying probability structure using the quasi-likelihood method.