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Constructing Biological Pathways by a Two-Step CountingApproach

机译:通过两步计数构建生物途径方法

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摘要

Networks are widely used in biology to represent the relationships between genes and gene functions. In Boolean biological models, it is mainly assumed that there are two states to represent a gene: on-state and off-state. It is typically assumed that the relationship between two genes can be characterized by two kinds of pairwise relationships: similarity and prerequisite. Many approaches have been proposed in the literature to reconstruct biological relationships. In this article, we propose a two-step method to reconstruct the biological pathway when the binary array data have measurement error. For a pair of genes in a sample, the first step of this approach is to assign counting numbers for every relationship and select the relationship with counting number greater than a threshold. The second step is to calculate the asymptotic p-values for hypotheses of possible relationships and select relationships with a large p-value. This new method has the advantages of easy calculation for the counting numbers and simple closed forms for the p-value. The simulation study and real data example show that the two-step counting method can accurately reconstruct the biological pathway and outperform the existing methods. Compared with the other existing methods, this two-step method can provide a moreaccurate and efficient alternative approach for reconstructing the biologicalnetwork.
机译:网络在生物学中被广泛使用来代表基因和基因功能之间的关系。在布尔生物学模型中,主要假设存在两种表示基因的状态:开启状态和关闭状态。通常假设两个基因之间的关系可以通过两种成对关系来表征:相似性和先决条件。在文献中已经提出了许多方法来重建生物学关系。在本文中,我们提出了一种在二进制数组数据存在测量误差时重建生物途径的两步方法。对于样品中的一对基因,此方法的第一步是为每个关系分配计数值,并选择计数值大于阈值的关系。第二步是为可能关系的假设计算渐近p值,并选择具有较大p值的关系。这种新方法的优点是易于计算计数值和​​简单封闭形式的p值。仿真研究和实际数据实例表明,两步计数法可以准确地重建生物途径,并且优于现有方法。与其他现有方法相比,此两步方法可以提供更多准确高效的生物重建方法网络。

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