We study and visualize attracting sets of dynamical systems arising in the theory of genetic and similar networks. These systems contain the regulatory matrices that describe relations between elements of a network. The evolution and main properties of networks heavily depend on attracting sets in the phase spaces of a system. The remarkable feature of our study is that we allow the elements of the regulatory matrices to be variable.

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Regulatory Networks with Varying Interactions

  • Felix Sadyrbaev,
  • Valentin Sengileyev

摘要

We study and visualize attracting sets of dynamical systems arising in the theory of genetic and similar networks. These systems contain the regulatory matrices that describe relations between elements of a network. The evolution and main properties of networks heavily depend on attracting sets in the phase spaces of a system. The remarkable feature of our study is that we allow the elements of the regulatory matrices to be variable.