
| Mittagsseminar Talk Information | |
Date and Time: Tuesday, April 10, 2007, 12:15 pm Duration: This information is not available in the database Location: CAB G51 Speaker: Jack Snoeyink (Univ. of North Carolina at Chapel Hill) Questions for graph rigidity from modeling allostery
We can represent molecules (and mechanical linkages in general) as
graphs whose vertices correspond to atoms and edges correspond to bonds
or constraints between atoms. These graphs can be subjected to
first-order rigidity analysis, which essentially counts degrees of
freedom of first-order motions at vertices, subject to constraints
imposed by edges. I'll introduce a pebble game of Jacobs & co-authors
(95&97) as an appealing way to do this counting.
In `allosteric' proteins, binding a small molecule at one site (the
allosteric site) affects whether or not another can bind at a second
site (the active, or catalytic, site). It is interesting to explore
whether this effect may be observed in rigidity analysis of graphs derived
from specific allosterics protein. I'll show one example (7GPB), but
mostly point out the questions about the pebble game that this type of
modeling raises.
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