Model-Based Estimates of Long-Term Persistence of Induced HPV Antibodies: A Flexible Subject-Specific Approach

In infectious diseases, it is important to predict the long-term persistence of vaccine-induced antibodies and to estimate the time points where the individual titers are below the threshold value for protection. This article focuses on HPV-16/18, and uses a so-called fractional-polynomial model to...

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Published inJournal of biopharmaceutical statistics Vol. 23; no. 6; pp. 1228 - 1248
Main Authors Aregay, Mehreteab, Shkedy, Ziv, Molenberghs, Geert, David, Marie-Pierre, Tibaldi, Fabián
Format Journal Article
LanguageEnglish
Published England Taylor & Francis Group 02.11.2013
Taylor & Francis Ltd
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ISSN1054-3406
1520-5711
1520-5711
DOI10.1080/10543406.2013.834917

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Summary:In infectious diseases, it is important to predict the long-term persistence of vaccine-induced antibodies and to estimate the time points where the individual titers are below the threshold value for protection. This article focuses on HPV-16/18, and uses a so-called fractional-polynomial model to this effect, derived in a data-driven fashion. Initially, model selection was done from among the second- and first-order fractional polynomials on the one hand and from the linear mixed model on the other. According to a functional selection procedure, the first-order fractional polynomial was selected. Apart from the fractional polynomial model, we also fitted a power-law model, which is a special case of the fractional polynomial model. Both models were compared using Akaike's information criterion. Over the observation period, the fractional polynomials fitted the data better than the power-law model; this, of course, does not imply that it fits best over the long run, and hence, caution ought to be used when prediction is of interest. Therefore, we point out that the persistence of the anti-HPV responses induced by these vaccines can only be ascertained empirically by long-term follow-up analysis.
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ISSN:1054-3406
1520-5711
1520-5711
DOI:10.1080/10543406.2013.834917