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Published on: May 20, 2020
Lessons learned about steered molecular dynamics simulations and free energy calculations.
Fernando Martín Boubeta1,2, Rocío María Contestín García1, Ezequiel Norberto Lorenzo1
1CONICET-Facultad de Ciencias Exactas y Naturales, Instituto de Química-Física de los Materiales, Medio Ambiente y Energía, Universidad de Buenos Aires, Buenos Aires, Argentina.
Calculating free energy profiles using steered molecular dynamics (sMD) and the Jarzynski equality is enhanced by the second-order cumulant expansion. This method allows faster simulations without bias, improving understanding of enzymatic activity.
Area of Science:
- Computational chemistry and biophysics.
- Molecular dynamics simulations.
- Free energy calculations.
Background:
- Free energy profiles are crucial for understanding enzymatic activity, ligand migration, and conformational changes.
- Steered molecular dynamics (sMD) combined with the Jarzynski equality is a common method for calculating these profiles.
- The stiff-spring approximation and Gaussian work distributions are relevant concepts in sMD.
Purpose of the Study:
- To review the application of the Jarzynski equality to sMD simulations.
- To revisit the stiff-spring approximation and its implications for work distributions.
- To highlight the utility of the second-order cumulant expansion in sMD.
Main Methods:
- Application of the Jarzynski equality to steered molecular dynamics (sMD) simulations.
- Utilizing the second-order cumulant expansion for free energy calculations.
- Simulations of carbon monoxide (CO) in aqueous solution and a carbon nanotube.
Main Results:
- The second-order cumulant expansion aligns with the parametric maximum-likelihood estimator in this context.
- Simulations in both aqueous and nanoheterogeneous environments were performed.
- The study confirms the practical utility of the second-order cumulant expansion.
Conclusions:
- The second-order cumulant expansion enables faster pulling velocities in sMD simulations.
- This approach avoids introducing bias from non-equilibrium work distribution dispersion.
- It offers a practical and efficient method for free energy calculations in complex systems.
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