Restraints implies use of an energy function without absolute fixing of the desired quantity; the refc file can be used for restraining Cartesian coordinates of selected atoms, or internal coordinate restraints can be applied in Parm (not recommended) or Sander (more flexible).
There are two methods, one on card 6 of the Parm input [harmonic]
and a second in Section THREE of Sander input [flat-well/parabolic/linear
hybrid]. There is no way to keep torsion angles absolutely fixed
within AMBER [except in Gibbs - see above]. Incidentally, you can
easily create a
Dave Case:
Yes. The variable IFVARI can be used to control individual restraint
weights. See p. 97 of the manual. For example, if you wanted to have
a WC constraint on for the first 2500 steps, then ramp to zero during
the next 2500 steps, you might do something like the following:
Refc cannot be used for internal (bond, angle or dihedral) constraints:
it is for Cartesian restraints only. The format is the same as
inpcrd and restrt.
R1, R2, R3, R4 define a flat-welled parabola which become linear beyond
a specified distance. I.e.
Answer is in the manual, but somewhat hidden! See the discussion
about the "IPNLTY" variable:
Further discussion appears in section SIX, "Chemical Shift Restraints".
Basically, the program will minimize the sum of the absolute values of
the "errors", where in this case the "error" is the difference between
the calculated and the observed shift. The SHRANG variable allows you
to ignore errors less than some cutoff, and the WT variable allows you
to weight some shifts more heavily than others in the sum.
Positional restraints work well enough to keep a molecule near
its starting conformation, and they can force a molecule from one
conformation to a second SIMILAR conformation. But they don't do
a good job of forcing a molecule through substantial
regions of conformational or distance space.
Is it possible to operate two independent sets of distance angle
restraints, allowing both to be initially ramped in and then
after 20-25ps the [e.g.] Watson/Crick distance and angle restraints to
be slowly removed leaving the NMR derived restraints in place ??
&rst iat=?,?, r1=???, r2=???, r3=???, r4=???, rk2=???, rk3=???,
nstep1=0, nstep2=2500, &end
&rst iat=?,?, nstep1=2501, nstep2=5000, ifvari=1,
r1a=???, r2a=???, r3a=???, r4a=???, rk2a=0.0, rk3a=0.0, &end
The first &rst line sets up the constraint for the first 2500 steps, and
it is constant (ifvari has the default value of zero.) The second &rst
continues this constraint for another 2500 steps, but ramps the force
constants rk2 and rk3 down to zero; as these get smaller, there essentially
becomes no penalty for violating the constraint. After 5000 steps, neither
constraint is active.
How can we make the file 'refc' for running with internal
constraints?
I would like to ask you about distance restraints in Sander.
I looked at /amber41/demo/plastocyanin/ to get hints for making
input files. I could not understand which of r1,r2,r3,and r4
apply to the longest distance and the shortest distance of two
protons. The document of Sander indicates the need for distance
when E=0, but I have no such data. I would like to use only two
data mentioned above as restraints. Is it possible to omit
one of r1,r2, r3,and r4? And which of them must be defined?
Furthermore, I would like to know how to decide RK2 and RK3.
\ /
\ /
\ /
. .
. .
._______.
R1 R2 R3 R4
"\" = lower bound linear response region
"/" = lower bound linear response region
"." = parobola
"_" = flat region
If you have determined lower and upper bounds from an NMR experiment,
those would typically correspond to R2 and R3. Note that the flat well
means that any value R2 <= value <= R3 is equally acceptable. R1 and
R4 define linear response regions. These are sometimes used so that
restraints that severely violate the lower and upper bounds don't
tear the structure up. A typical value of R1 is R2-2.0. And a typical
value of R4 is R3+2.0 (angstroms).
What is the form of the potential used for chemical shift restraints?
IPNLTY
= 1 the program will minimize the sum of the
absolute values of the errors; this is
akin to minimizing the crystallographic R-
factor (default).
= 2 the program will optimize the sum of the
squares of the errors.
= 3 For NOESY intensities, the penalty will be
of the form
awt [Ic^(1/6)-Io^(1/6)]^2.
Chemical shift penalties will be as for
ipnlty=1.
How about using positional restraints to force conformational changes?
Web Masters <webadmin@www.amber.ucsf.edu>
Last modified: Mon Sep 18 14:15:42 PDT 1995