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This study introduces a novel computational method for calculating macromolecular binding affinities using molecular dynamics simulations. By employing an optimal curvilinear path instead of a straight line, the new approach enhances computational efficiency and accuracy in determining binding free energies.

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Area of Science:

  • Computational chemistry
  • Biophysics
  • Molecular modeling

Background:

  • The geometric route using molecular dynamics (MD) simulations is a powerful strategy for determining macromolecular binding constants.
  • Current methods often rely on a predefined rectilinear pathway for complex separation, which can be suboptimal and slow to converge.

Purpose of the Study:

  • To develop a more reliable and computationally efficient theoretical framework for binding free-energy calculations.
  • To introduce a novel approach utilizing an optimal curvilinear minimum free-energy path (MFEP) determined by the string method.

Main Methods:

  • Employed explicit-solvent molecular dynamics (MD) simulations.
  • Utilized the string method to determine the optimal curvilinear minimum free-energy path (MFEP).
  • Validated the framework by comparing rectilinear and curvilinear pathways for host-guest and protein-protein complexes.

Main Results:

  • Calculations using both rectilinear and string-based curvilinear pathways yielded quantitatively similar results.
  • The curvilinear pathway demonstrated faster convergence compared to the traditional rectilinear pathway.
  • Multi-microsecond MD calculations were performed for validation.

Conclusions:

  • The novel theoretical framework using curvilinear paths offers a more efficient approach to binding free-energy calculations.
  • This method improves upon traditional rectilinear pathway limitations in molecular dynamics simulations.
  • The findings suggest a more robust computational strategy for studying molecular interactions.