[gmx-users] stochastic dynamics , langevin
gmx3 at hotmail.com
Thu Oct 23 16:07:33 CEST 2008
Brownina dynamics is a Langevin equation for the coordinates (no inertia).
Stochastic dynamics is a Langevin equation for the velocities (with inertia).
Everything depends on what you want to do, which you do not tell in detail.
If you want to leave out the solvent, but you want to simulate a system in solvent,
SD is not going to help you, since there is no implicit solvent potential,
so your potential and therefore your sampling is nonsense.
tau_t has no effect on the distribution, only on the dynamics.
If you want the correct dynamics, you will have fit tau_t to
reproduce some kinetic quantity that you are interested in.
For different quantities tau_t can be different.
Date: Thu, 23 Oct 2008 15:31:16 +0200
From: omermar at gmail.com
To: gmx-users at gromacs.org
Subject: [gmx-users] stochastic dynamics , langevin
I am trying to perform Langevin dynamics of large peptides / proteins.
After reading the manual & going over some old mails in this list, I have two points I hope you could clear for me:
[Gromacs version 3.3.3]
1) I am a bit confused with Brownian vs. Langevin dynamics. Is this the proper keywords I should use for Langevin dynamics:
integrator = sd ;
bd-fric = 0 ;
tau_t = 10 ;
ref_t = 300 ;
With bd-fric=0, the friction is taken as the inverse tau_t.
2) From your experience, what are good values of tau_t (or 1/tau_t) for simulating a protein? In 2006 list, David has commented that choosing tau_t is very important ( http://www.gromacs.org/pipermail/gmx-users/2006-July/023089.html ).
Your help is appreciated. Omer.
Koby Levy research group,
Weizmann Institute of Science.
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