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Sequential Reprogramming of Boolean Networks Made Practical

机译:布尔网络的顺序重编程变得切实可行

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We address the sequential reprogramming of gene regulatory networks modelled as Boolean networks. We develop an attractor-based sequential reprogramming method to compute all sequential reprogramming paths from a source attractor to a target attractor, where only attractors of the network are used as intermediates. Our method is more practical than existing reprogramming methods as it incorporates several practical constraints: (1) only biologically observable states, viz. attractors, can act as intermediates; (2) certain attractors, such as apoptosis, can be avoided as intermediates; (3) certain nodes can be avoided to perturb as they may be essential for cell survival or difficult to perturb with biomolecular techniques; and (4) given a threshold k, all sequential reprogramming paths with no more than k perturbations are computed. We compare our method with the minimal one-step reprogramming and the minimal sequential reprogramming on a variety of biological networks. The results show that our method can greatly reduce the number of perturbations compared to the one-step reprogramming, while having comparable results with the minimal sequential reprogramming. Moreover, our implementation is scalable for networks of more than 60 nodes.
机译:我们解决了按布尔网络建模的基因调控网络的顺序重编程问题。我们开发了一种基于吸引子的顺序重编程方法,以计算从源吸引子到目标吸引子的所有顺序重编程路径,其中仅将网络的吸引子用作中间物。我们的方法比现有的重编程方法更实用,因为它包含了一些实际的限制:(1)仅生物学上可观察到的状态,即。吸引子,可以充当中间体; (2)可以避免某些吸引子,例如细胞凋亡,作为中间体; (3)可以避免某些节点发生干扰,因为它们对于细胞存活是必不可少的,或者可能难以用生物分子技术进行干扰; (4)给定阈值k,计算不超过k个扰动的所有顺序重编程路径。我们将我们的方法与各种生物网络上的最小一步重编程和最小顺序重编程进行了比较。结果表明,与单步重编程相比,我们的方法可以大大减少扰动次数,同时具有可比的结果,并且顺序序列的重编程次数最少。此外,我们的实现可扩展到60个以上节点的网络。

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