Propagating conformational changes over long (and short) distances in proteins
- PMID: 11504940
- PMCID: PMC55484
- DOI: 10.1073/pnas.161239298
Propagating conformational changes over long (and short) distances in proteins
Abstract
The problem of the propagation of conformational changes over long distances or through a closely packed protein is shown to fit a model of a ligand-induced conformational change between two protein states selected by evolution. Moreover, the kinetics of the pathway between these states is also selected so that the energy of ligand binding and the speed of the transition between conformational states are physiologically appropriate. The crystallographic data of a wild-type aspartate receptor that has negative cooperativity and a mutant that has no cooperativity but has native transmembrane signaling are shown to support this model.
Figures
), which then
binds substrate
(top);
(ii) the ligand binds to the apoprotein conformation that
then isomerizes to form the final bound-ligand conformation
(
→
→
) (bottom);
or (iii) the protein isomerizes to a conformation somewhere
in between
and
and then
binds to the ligand and reaches the final state
(
→
→
→
)
(middle). Glossary: A =
, the
conformation of the protein in the absence of ligand. B
=
, the
conformation of the protein in the presence of ligand. C =
, an
intermediate conformation containing elements of A and B. AS =
, BS =
, CS =
, the ligand
bound to the protein in the A, B, and C conformations, respectively. Kobs = the observed affinity constant
of the receptor =
KtAB⋅KSB. KtAB = [B]/[A]. KtAC = [C]/[A]. KtCB = [B]/[C].
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