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Network meta-analysis models to account for variability in treatment definitions: Application to dose effects

机译:网络荟萃分析模型可解释治疗定义的变异性:应用于剂量效应

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For a network meta-analysis, an interlinked network of nodes representing competing treatments is needed. It is often challenging to define the nodes as these typically refer to similar but rarely identical interventions. The objectives of this paper are as follows: (i) to present a series of network meta-analysis models that account for variation in the definition of the nodes and (ii) to exemplify the models where variation in the treatment definitions relates to the dose. Starting from the model that assumes each node has a 'fixed' definition, we gradually introduce terms to explain variability by assuming that each node has several subnodes that relate to different doses. The effects of subnodes are considered monotonic, linked with a 'random walk', random but exchangeable, or have a linear pattern around the treatment mean effect. Each model can be combined with different assumptions for the consistency of effects and might impact on the ranking of the treatments. Goodness of fit, heterogeneity and inconsistency were assessed. The models are illustrated in a star network for the effectiveness of fluoride toothpaste and in a full network comparing agents for multiple sclerosis. The fit and parsimony measures indicate that in the fluoride network the impact of the dose subnodes is important whereas in the multiple sclerosis network the model without subnodes is the most appropriate. The proposed approach can be a useful exploratory tool to explain sources of heterogeneity and inconsistency when there is doubt whether similar interventions should be grouped under the same node.
机译:对于网络元分析,需要一个代表相互竞争的治疗方法的节点互连网络。定义节点通常具有挑战性,因为这些节点通常指的是相似但很少相同的干预措施。本文的目标如下:(i)提出一系列网络荟萃分析模型,这些模型考虑了节点定义的变化;(ii)举例说明了其中治疗定义变化与剂量有关的模型。从假设每个节点具有“固定”定义的模型开始,我们通过假设每个节点具有与不同剂量相关的几个子节点,逐步引入术语来解释可变性。子节点的影响被认为是单调的,与“随机行走”相关,是随机的但可互换的,或者在治疗均值周围具有线性模式。每个模型可以与不同的假设相结合,以确保效果的一致性,并可能影响治疗的等级。评估了拟合优度,异质性和不一致性。在星形网络中说明了该模型对氟化物牙膏的有效性,在比较多发性硬化症的药剂的完整网络中对此模型进行了说明。拟合和简约度量表明,在氟化物网络中,剂量子节点的影响很重要,而在多发性硬化网络中,没有子节点的模型是最合适的。当怀疑是否应将相似的干预措施归类到同一节点下时,建议的方法可以用作解释异质性和不一致之处的有用探索工具。

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