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SUMMARY:Carina Curto (The Pennsylvania State University - USA)
DTSTART:20220401T160000Z
DTEND:20220401T170000Z
DTSTAMP:20260423T041508Z
UID:GEOTOP-A/16
DESCRIPTION:Title: <a href="https://researchseminars.org/talk/GEOTOP-A/16/
 ">Dynamically relevant motifs in inhibition-dominated networks</a>\nby Car
 ina Curto (The Pennsylvania State University - USA) as part of GEOTOP-A se
 minar\n\n\nAbstract\nMany networks in the brain possess an abundance of in
 hibition\, which serves to shape and stabilize neural dynamics. The neuron
 s in such networks exhibit intricate patterns of connectivity whose struct
 ure controls the allowed patterns of neural activity. In this work\, we ex
 amine inhibitory threshold-linear networks (TLNs) whose dynamics are const
 rained by an underlying directed graph. We develop a set of parameter-inde
 pendent graph rules that enable us to predict features of the dynamics\, s
 uch as emergent sequences and dynamic attractors\, from properties of the 
 graph. These rules provide a direct link between the structure and functio
 n of inhibition-dominated networks\, yielding new insights into how connec
 tivity shapes dynamics in real neural circuits. Recently\, we have used th
 ese ideas to classify dynamic attractors in a two-parameter family of TLNs
  spanning all 9608 directed graphs of size n=5. Remarkably\, we find a str
 iking modularity in the dynamic attractors\, with identical or near-identi
 cal attractors arising in networks that are otherwise dynamically inequiva
 lent. This suggests that\, just as one can store multiple static patterns 
 as stable fixed points in a Hopfield model\, a variety of dynamic attracto
 rs can also be embedded in TLNs in a modular fashion.\n
LOCATION:https://researchseminars.org/talk/GEOTOP-A/16/
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