JOINT MATHEMATICS COLLOQUIUMUNIVERSITY OF IDAHOWASHINGTON STATE UNIVERSITY |
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Abstract |
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Clustering arises throughout the nervous
system. In this talk, I will discuss some recent development on
the clustering dynamics of a network of inhibitory interneurons.
Specifically, the phase model analysis is used to study the existence
and stability of cluster solutions; the precise conditions for the
stability of these solutions are derived for nearest neighbor coupling.
The results show that changing the connection weights in the network
can change the stability of cluster solutions in inhibitory networks.
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