Dual-potential approach for coarse-grained implicit solvent models with accurate, internally consistent energetics
1Department of Chemistry, Penn State University, University Park, Pennsylvania 16802, USA.
The dual-potential approach accurately models molecular structures and energies, predicting temperature effects in coarse-grained (CG) models. This method also precisely reproduces the specific heat of atomic models using generalized fluctuation relationships.
Area of Science:
- Computational chemistry
- Statistical mechanics
- Materials science
Background:
- Coarse-grained (CG) models simplify complex molecular systems.
- Accurately capturing temperature-dependent properties in CG models remains a challenge.
- Implicit solvent models are crucial for simulating systems with significant solvent entropy.
Purpose of the Study:
- To investigate the dual-potential approach for implicit solvent CG models.
- To assess the accuracy of predicting temperature-dependence of effective CG potentials.
- To establish a link between atomic specific heat and CG energetic fluctuations.
Main Methods:
- Constructing implicit solvent CG models at varying resolutions (R = 0.10–0.95) from Lennard-Jones fluids.
- Employing the dual-potential approach in constant volume and pressure ensembles.
- Approximating many-body potentials using pair and volume potentials derived from multiscale coarse-graining and self-consistent pressure-matching.
Main Results:
- Pair potentials became more attractive, while volume potentials became more repulsive with increasing temperature.
- The dual-potential approach accurately reproduced atomic energetics and their temperature-dependence.
- An exact relationship between atomic specific heat and CG energetic fluctuations was derived and validated.
Conclusions:
- The dual-potential approach effectively models temperature-dependent properties of implicit solvent CG models.
- This method accurately predicts the thermodynamic specific heat of the underlying atomic system.
- The derived generalized fluctuation relationship enhances the predictive power of CG models.
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