首页> 外文会议>IASTED Conference on Artificial Intelligence and Applications >NONPARAMETRIC BAYES-BASED HETEROGENEOUS 'DROSOPHILA MELANOGASTER' GENE REGULATORY NETWORK INFERENCE: T-PROCESS REGRESSION
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NONPARAMETRIC BAYES-BASED HETEROGENEOUS 'DROSOPHILA MELANOGASTER' GENE REGULATORY NETWORK INFERENCE: T-PROCESS REGRESSION

机译:非参数基于贝叶斯的异质“果蝇”基因调节网络推论:T-Process回归

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Recent research into time-varying network inference for gene expression data mainly assumes that gene regulatory networks have linear interactions. This assumption is straightforward and requires comparatively simple model building. However, in various previous biological studies, gene expression data have been believed to have nonlinear properties in their regulatory interactions. To address this, we adopted a nonparametric Bayesian regression method (e.g. a Gaussian Process) for predicting interactions into a time-varying network to achieve more flexible regression capability. The proposed method was evaluated on Drosophila melanogaster gene data, which has been used as a benchmark in a number of studies. This dataset, which was measured by a microarray test, is known to include noise. To obtain stronger robustness to noisy data, in our algorithm, we employed the T-Process instead of the conventional Gaussian Process. To the best of our knowledge, this is the first algorithm to apply nonparametric Bayesian regression method to a time-varying gene regulatory network problem. Our basic algorithm employed reversible jump Markov Chain Monte Carlo (RJMCMC) for inference of whole network structures. The method can handle the two inference problems: (i) change point detection and (ii) network structure inference simultaneously.
机译:最近对基因表达数据的时变网络推断的研究主要假设基因调节网络具有线性相互作用。这种假设是简单的,需要相对简单的模型建筑。然而,在各种先前的生物学研究中,已经认为基因表达数据在其调节相互作用中具有非线性性质。为了解决这个问题,我们采用了一个非参数贝叶斯回归方法(例如高斯过程),用于预测相互作用进入时变网络以实现更灵活的回归能力。所提出的方法在果蝇黑素转基体基因数据上进行评估,该数据已被用作许多研究中的基准。已知通过微阵列测试测量的该数据集包括噪声。为了获得更强的稳健性,在我们的算法中,我们采用了T-Force而不是传统的高斯过程。据我们所知,这是第一种将非参数贝叶斯回归方法应用于时变基因监管网络问题的算法。我们的基本算法采用可逆跳转马克可蒙特卡罗(RJMCMC),用于推断整个网络结构。该方法可以处理两个推理问题:(i)同时改变点检测和(ii)网络结构推断。

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