Re: [AMBER] Steered Molecular Dynamics: Question

From: Adrian Roitberg <roitberg.ufl.edu>
Date: Thu, 13 Dec 2012 09:45:37 -0500

Dear all

I am not sure if I understand Gerrge's diagram correctly, but what seems
to be missing from it is the biomolecule.

Imagine that you push 'radially', meaning away from the center you
defined. If you now hit a hard wall because a protein residue stands in
the way, you can then move at an angle with ZERO cost for the restraint
(because you are still at the same distance) and find yourself a better
escape route.

All this fails if you move the restraint too fast or if you use a force
constant that is to high. In that case, you will try to push outwards
regardless of the biomolecule and you can imagine how that would be very
bad...

adrian

On 12/13/12 9:41 AM, Jason Swails wrote:
> On Thu, Dec 13, 2012 at 8:54 AM, George Tzotzos <gtzotzos.me.com> wrote:
>
>> Jason,
>>
>> Thank you.
>>
>> You say "Their reference to a sphere is simply that the locus of points
>> that are, say, 10 angstroms away from a certain point make up a sphere of
>> radius 10 with that point at the center"
>>
>> This is UNDERSTOOD.
>>
>> Next: "a ligand that is moved 10 Angstroms away from the active site could
>> lie anywhere on the resulting sphere, not necessarily where you 'want it
>> to' or 'think it should' land."
>>
>> This is also UNDERSTOOD as it stands. The next sentence though is not.
>> Apologies for my lack of "vision".
>>
>> "while the applied force has a well-defined direction (as any vector in
>> this case must have), the 'escape path' of the ligand does not".
>>
>> Do you mean that although the force is applied in one direction the ligand
>> may escape according to the diagram below?
>>
> The force always has a direction. It must, otherwise, how would you know
> in what direction to move the particle that time step? However, the
> direction of the steering force could be any direction away from the
> binding site. Consider a 2-particle system with that biasing force. The
> direction of the force would simply push the particles apart along the
> initial displacement vector. As a result, the direction of travel (apart
> from being "away" from the binding pocket) depends strongly on the initial
> conditions and environment.
>
> HTH,
> Jason
>

-- 
                            Dr. Adrian E. Roitberg
                                  Professor
                Quantum Theory Project, Department of Chemistry
                            University of Florida
                              roitberg.ufl.edu
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Received on Thu Dec 13 2012 - 07:00:03 PST
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