Talk abstract:
Simulations of protein dynamics: Investigations of conformation
change and interactions with small molecules
Jan Hermans, University of North Carolina
Simulations of molecular dynamics with classical mechanics
and simple empirical force fields give the most accurate representation
outside of quantum mechanics, and can today be performed on
systems containing many thousands of atoms for periods of simulated
time of many nanoseconds. Simulation accuracy has been greatly
improved by economical methods for computing long-range electrostatic
forces (by our colleagues Board at Duke and Darden at NIEHS).
Computer resources have grown so that it is feasible to implement
so-called steered molecular dynamics, SMD (implemented at UNC
with use of vmd, a molecular graphics program from
Klaus Schulten's group at Illinois). In our SMD project we are
studying the extraction of a non-covalently bound small molecule
from a protein, by a user-specified tug, through any of several
likely exit routes, and this is followed by batch calculations
of the energetics experienced by a molecule moving naturally
along such a path, i.e., by diffusion, rather than as the result
of an artificial tug.
Changes in conformation and interactions with small molecules
are, of course, intrinsic to the central role played by proteins
in biology. We have over the years developed methods to study
the energetics of these processes. This work has, for example,
shown that the simulations reproduce the experimentally measured
equilibria between helix and coil states of polypeptides, and
give insight into the interactions that can be held responsible
for stabilizing the helix. Rather surprisingly, our results
indicate that electrostatic forces contribute nothing to the
stability of the helix relative to the coil, but that it is
the balance of the van der Waals (packing) forces which favors
the helix over the coil. Recently, we have been able to reproduce
the binding equilibrium of a small molecule to a protein in
terms of its free energy, and to decompose this quantitatively
into parts, a binding energy and a "cratic" free energy, the
latter corresponding to the loss of positional and orientational
freedom when two molecules form a complex.
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1996-1997
Mathematics in High Performance Computing
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