Optimal one-bit perturbation in Boolean networks based on cascading aggregation
Jin-feng PAN, Min MENG
Optimal one-bit perturbation in Boolean networks based on cascading aggregation
We investigate the problem of finding optimal one-bit perturbation that maximizes the size of the basin of attractions (BOAs) of desired attractors and minimizes the size of the BOAs of undesired attractors for large-scale Boolean networks by cascading aggregation. First, via the aggregation, a necessary and sufficient condition is given to ensure the invariance of desired attractors after one-bit perturbation. Second, an algorithm is proposed to identify whether the one-bit perturbation will cause the emergence of new attractors or not. Next, the change of the size of BOAs after one-bit perturbation is provided in an algorithm. Finally, the efficiency of the proposed method is verified by a T-cell receptor network.
Large-scale Boolean network / Attractor / Cascading aggregation / One-bit perturbation
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