Authors:
Henry A. Gabb, Richard M. Jackson
and Michael J.E Sternberg
Published at: JMB (1997) 272, 106-120
Title:
Modelling
Protein Docking using
Shape Complementary, Electrostatics and Biochemical Information
My
Summary and comments:
Authors propose a method based on the
Katchalski-Katzir et al. proposal. However, this method improve the
quality of the results thanks to some additional filtering that they
add, and the use of higher resolution on the grids. Katchalski-Katzir
et al. proposed a protein docking algorithm
based only on shape complementarity. Shape
complementary process is done taking advantage of the fast Fourier
transform
(FFT) and Fourier correlation. In order to do that, proteins A and B
are discretized in 3D grids, and different values are assigned to each
node of the grid. The values assigned to each 3D grid node for protein
A are
different depending on if the node is at:
- Open space (value 1)
- Core of molecule (value d)
- Surface of molecule (value 0)
For the
molecula B there are two possible values: 1 for inside of the molecule,
0 for open space. With that assignation, and using the Fourier theory,
one can compute which is the shape complementary of the two proteins
"very fast".
Herny A. Gabb et al. add different filtering processes to this shape
complementary process. They add and analyze two different kind of
filtering: one based on electrostatic propierties of the proteins
and another based on the biological information available for the
proteins we are dealing with.
- Electrostatic complementary: Electrostatic interactions help to
distinguish true and false positive dockings. This filter is based on a
simple Coulombic model. They build two electrostatic grids for each
protein to be Fourier transformed and correlated. They use the
electrostatic correlation score as a binary filter at the end of the
Shape Complementary process.
- Based on available biochemical information: Knowledge
of the location of the binding site on one, or both proteins
drastically reduces the number of possible allowed conformations. They
apply different filtering degrees depending on this information (loose,
medium, tight).
Finally, local refinament can be applied to the most reasonable
predictions. During refinement each geometry is shifted (in each
direction) and rotated (in each direction) slightly to find the highest
surface correlation score in the local space. Thinner surface thickness
has to be used to improve the results. If we use the same surface
thickness than for global search, refinament can not improve the
results as evaluated by the rank of the first good solution (however,
refinement tends to improve final RMS).
In this paper, they perform a protein study for six enzyme/inhibitor
and four antibody/antigen. As other researches comment,
antibody/antigen problem is more difficult than enzyme/inhibitor.
...