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Boolean Networks: Coding, Linearizing and Dynamics

机译:布尔网络:编码,线性化和动态

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In this paper, an effective scheme is proposed for coding $n$-node Boolean networks. The scheme can uniquely designate a distinguished integer in the range from $0$ to $(2^{ntimes2^n}-1)$ for any a given Boolean network. At the same time, a linearized matrix is obtained for any a given Boolean network. The linearized matrix depends only on the information hidden in the logical table of the given network. By analyzing the linearized matrix corresponding to the given network, we can easily deal with the dynamics of the network such as the number of the fixed points and the numbers of all possible circles of different lengths, basins of attraction of all attractors, and so on.
机译:在本文中,提出了一种用于编码$ N $ -Node布尔网络的有效方案。该方案可以在任何给定布尔网络的任何$ 0 $(2 ^ {ntimes2 ^ n} -1)的范围内唯一地指定一个杰出的整数。同时,针对任何给定布尔网络获得线性化矩阵。线性化矩阵仅取决于隐藏在给定网络的逻辑表中的信息。通过分析与给定网络对应的线性化矩阵,我们可以容易地处理网络的动态,例如固定点的数量和不同长度的所有可能圆圈的数量,所有吸引子的吸引力盆地,等等。

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