布尔阈值模型描述基因调控网络动态能力的关键评估。

IF 3.8 Q2 MULTIDISCIPLINARY SCIENCES
PNAS nexus Pub Date : 2025-07-23 eCollection Date: 2025-08-01 DOI:10.1093/pnasnexus/pgaf228
Claus Kadelka, Kishore Hari
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引用次数: 0

摘要

从高通量数据推断基因调控网络(grn)是系统生物学中一项基础且具有挑战性的任务。布尔网络是一种流行的建模框架,用于理解grn的动态特性。由于缺乏可靠的方法来推断布尔GRN模型的调节逻辑,研究人员经常将阈值逻辑作为默认值。使用最大的已发表的专家策划的布尔GRN模型库作为现实的最佳代理,我们系统地比较了两种流行的阈值形式,即Ising和01形式,以真实地恢复生物功能和生物系统动力学的能力。虽然与01规则相比,Ising规则更少地匹配生物功能,但它们产生了更好的平均一致性。一般来说,更复杂的监管逻辑被证明更难以用任何一种阈值形式主义来表示。根据这些结果和调控逻辑的元分析,我们提出了这两种形式的修改版本,它们比通常的阈值形式提供了更好的功能级和动态一致性与生物GRN模型。对于低连通性的小型生物GRN模型,相应的阈值网络表现出类似的动态。然而,它们通常无法恢复大型网络或高度连接的网络的动态。总之,这项研究为计算系统生物学中的一个重要问题提供了新的见解:布尔阈值网络如何真实地捕获grn的动态?
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Critical assessment of the ability of Boolean threshold models to describe gene regulatory network dynamics.

The inference of gene regulatory networks (GRNs) from high-throughput data constitutes a fundamental and challenging task in systems biology. Boolean networks are a popular modeling framework to understand the dynamic nature of GRNs. In the absence of reliable methods to infer the regulatory logic of Boolean GRN models, researchers frequently assume threshold logic as a default. Using the largest repository of published expert-curated Boolean GRN models as best proxy of reality, we systematically compare the ability of two popular threshold formalisms, the Ising and the 01 formalism, to truthfully recover biological functions and biological system dynamics. While Ising rules match fewer biological functions exactly than 01 rules, they yield a better average agreement. In general, more complex regulatory logic proves harder to be represented by either threshold formalism. Informed by these results and a meta-analysis of regulatory logic, we propose modified versions for both formalisms, which provide a better function-level and dynamic agreement with biological GRN models than the usual threshold formalisms. For small biological GRN models with low connectivity, corresponding threshold networks exhibit similar dynamics. However, they generally fail to recover the dynamics of large networks or highly connected networks. In conclusion, this study provides new insights into an important question in computational systems biology: how truthfully do Boolean threshold networks capture the dynamics of GRNs?

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