GLOBAL CONVERGENCE FOR THE XOR BOOLEAN NETWORKS

Other literature type English OPEN
Ho, Juei-Ling;
(2009)
  • Publisher: Mathematical Society of the Republic of China
  • Journal: issn: 1027-5487
  • Publisher copyright policies & self-archiving
  • Related identifiers: doi: 10.11650/twjm/1500405507
  • Subject: boolean network | boolean eigenvalue | 68R99 | fixed point | XOR boolean network | global convergent theorem | discrete Jacobian matrix | 37E15 | 37E25
    arxiv: Computer Science::Computational Complexity

Shih and Ho have proved a global convergent theorem for boolean network: if a map from $\{0,1\}^{n}$ to itself defines a boolean network has the conditions: (1) each column of the discrete Jacobian matrix of each element of $\{0,1\}^{n}$ is either a unit vector or a zer... View more
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