4.5 Article

Biomolecular Simulations under Realistic Macroscopic Salt Conditions

Journal

JOURNAL OF PHYSICAL CHEMISTRY B
Volume 122, Issue 21, Pages 5466-5486

Publisher

AMER CHEMICAL SOC
DOI: 10.1021/acs.jpcb.7b11734

Keywords

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Funding

  1. Sloan Kettering Institute
  2. NIH Grant [P30 CA008748]
  3. NSF [CHE 1738979]
  4. Silicon Therapeutics Open Science Fellowship

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Biomolecular simulations are typically performed in an aqueous environment where the number of ions remains fixed for the duration of the simulation, generally with either a minimally neutralizing ion environment or a number of salt pairs intended to match the macroscopic salt concentration. In contrast, real biomolecules experience local ion environments where the salt concentration is dynamic and may differ from bulk. The degree of salt concentration variability and average deviation from the macroscopic concentration remains, as yet, unknown. Here, we describe the theory and implementation of a Monte Carlo osmostat that can be added to explicit solvent molecular dynamics or Monte Carlo simulations to sample from a semigrand canonical ensemble in which the number of salt pairs fluctuates dynamically during the simulation. The osmostat reproduces the correct equilibrium statistics for a simulation volume that can exchange ions with a large reservoir at a defined macroscopic salt concentration. To achieve useful Monte Carlo acceptance rates, the method makes use of nonequilibrium candidate Monte Carlo (NCMC) moves in which monovalent ions and water molecules are alchemically transmuted using short nonequilibrium trajectories, with a modified Metropolis-Hastings criterion ensuring correct equilibrium statistics for an (Delta mu, N, p, T) ensemble to achieve a similar to 10(46)x boost in acceptance rates. We demonstrate how typical protein (DHFR and the tyrosine kinase Src) and nucleic acid (Drew-Dickerson B-DNA dodecamer) systems exhibit salt concentration distributions that significantly differ from fixed-salt bulk simulations and display fluctuations that are on the same order of magnitude as the average.

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