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The robust connections (G_{1}) and (G_{2}) shown in red lie within two-dimensional invariant subspaces with isotropy (S_{2}) while the equilibria S have isotropy (S_{3}).
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Taken together, our results show that the overall strength of oligomerisation was conserved during the evolution of members of the p53 family, while subtle differences in the equilibria may play a role in fine-tuning their biological activity.
The equilibria of this system are: (18).
Now we discuss the equilibria of the system (1) which has three possible biological meaningful equilibria.
We're now concerned less with finding the equilibria of single games than with discovering which equilibria are stable, and how they will change over time.
We present algorithms for finding the equilibria.
In Section 3, the stability of the equilibria is given.
The equilibria are calculated and their stability is investigated.
Local and global stability property of the equilibria are investigated.
The above analysis concentrated on the equilibria.
Then one would compare the equilibria and assess the difference.
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