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Differential equation modeling of HIV viral fitness experiments: model identification, model selection, and multimodel inference
Authors:Miao Hongyu  Dykes Carrie  Demeter Lisa M  Wu Hulin
Affiliation:Department of Biostatistics and Computational Biology, University of Rochester School of Medicine and Dentistry, 601 Elmwood Avenue, Box 630, Rochester, New York 14642, U.S.A.;Department of Medicine, University of Rochester School of Medicine and Dentistry, 601 Elmwood Avenue, Box 689, Rochester, New York 14642, U.S.A.
Abstract:Summary .  Many biological processes and systems can be described by a set of differential equation (DE) models. However, literature in statistical inference for DE models is very sparse. We propose statistical estimation, model selection, and multimodel averaging methods for HIV viral fitness experiments in vitro that can be described by a set of nonlinear ordinary differential equations (ODE). The parameter identifiability of the ODE models is also addressed. We apply the proposed methods and techniques to experimental data of viral fitness for HIV-1 mutant 103N. We expect that the proposed modeling and inference approaches for the DE models can be widely used for a variety of biomedical studies.
Keywords:Differential equation modeling    Global optimization    HIV dual infection    Identifiability analysis    Model selection    Multimodel inference    Viral fitness
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