Bayesian Approach to Dose-Response Assessment and Synergy and Its Application to In Vitro Dose-Response Studies

Summary In this article, we propose a Bayesian approach to dose-response assessment and the assessment of synergy between two combined agents. We consider the case of an in vitro ovarian cancer research study aimed at investigating the antiproliferative activities of four agents, alone and paired, i...

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Bibliographic Details
Published inBiometrics Vol. 66; no. 4; pp. 1275 - 1283
Main Authors Hennessey, Violeta G, Rosner, Gary L, Bast, Robert C. Jr, Chen, Min-Yu
Format Journal Article
LanguageEnglish
Published Malden, USA Blackwell Publishing Inc 01.12.2010
Wiley-Blackwell
Blackwell Publishing Ltd
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Summary:Summary In this article, we propose a Bayesian approach to dose-response assessment and the assessment of synergy between two combined agents. We consider the case of an in vitro ovarian cancer research study aimed at investigating the antiproliferative activities of four agents, alone and paired, in two human ovarian cancer cell lines. In this article, independent dose-response experiments were repeated three times. Each experiment included replicates at investigated dose levels including control (no drug). We have developed a Bayesian hierarchical nonlinear regression model that accounts for variability between experiments, variability within experiments (i.e., replicates), and variability in the observed responses of the controls. We use Markov chain Monte Carlo to fit the model to the data and carry out posterior inference on quantities of interest (e.g., median inhibitory concentration IC ₅₀). In addition, we have developed a method, based on Loewe additivity, that allows one to assess the presence of synergy with honest accounting of uncertainty. Extensive simulation studies show that our proposed approach is more reliable in declaring synergy compared to current standard analyses such as the median-effect principle/combination index method (Chou and Talalay, 1984, Advances in Enzyme Regulation 22, 27-55), which ignore important sources of variability and uncertainty.
Bibliography:http://dx.doi.org/10.1111/j.1541-0420.2010.01403.x
istex:51CE465A95F8D00EEEB84D6525A39D80F3595A35
ark:/67375/WNG-4KZQRFS1-D
ArticleID:BIOM1403
ISSN:0006-341X
1541-0420
DOI:10.1111/j.1541-0420.2010.01403.x