Fisher Scoring for crossed factor linear mixed models.

ABSTRACT: The analysis of longitudinal, heterogeneous or unbalanced clustered data is of primary importance to a wide range of applications. The linear mixed model (LMM) is a popular and flexible extension of the linear model specifically designed for such purposes. Historically, a large proportion of material published on the LMM concerns the application of popular numerical optimization algorithms, such as Newton-Raphson, Fisher Scoring and expectation maximization to single-factor LMMs (i.e. LMMs that only contain one "factor" by which observations are grouped). However, in recent years, the focus of the LMM literature has moved towards the development of estimation and inference methods for more complex, multi-factored designs. In this paper, we present and derive new expressions for the extensi

SUBMITTER: Maullin-Sapey T 

PROVIDER: S-EPMC8550113 | biostudies-literature | 2021

REPOSITORIES: biostudies-literature