25th July 2017
David Wright & Emre Brookes
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Classical (Newtonian) dynamics
F = m a
Forcefield description of interactions
F=−∇ U
MD
Experiment
Model system with N particles, solve F = ma until properties do not change (equilibrate) then you “measure” (i.e. average a property) until data converge
Sample in instrument, measure over time ... measure longer until data converge.
MD and experiment can both suffer from the similar issues
| Experiment | MD |
|---|---|
| Sample not prepared correctly | Incorrect starting model structure |
| Measurement too short | Simulation too short |
| System undergoes irreversible change (aggregation etc.) | Structure trapped in local minima |
| Didn’t quite measure what we thought | Bug in your analysis code |
Requirements
Output
Frenkel and Smit, Understanding Molecular Simulation
8 cores
13 days
1 core
15 mins
Simple unified interface to tools facilitating:
Full three day training course (today is similar to day 2):
https://sassie-web.chem.utk.edu/training/uk_2017/main.html
MD
A. Leach, Molecular Modelling: Principles and Applications
J. D. Durrant & J. A. McCammon, Molecular dynamics simulations and drug discovery, BMC Biology, 2011, 9:71, DOI: 10.1186/1741-7007-9-71
Dihedral Angle Monte Carlo
J. E. Curtis et al, SASSIE: A program to study intrinsically disordered biological molecules and macromolecular ensembles using experimental scattering restraints, Computer Physics Communications, 2012, 183:2, DOI: 10.1016/j.cpc.2011.09.010
Torsion Angle MD
W. Zhang et al, Combined Monte Carlo/torsion-angle molecular dynamics for ensemble modeling of proteins, nucleic acids and carbohydrates, J Mol Graph Model, 2017, 73, DOE: 10.1016/j.jmgm.2017.02.010