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Area of Science:

  • Computational Chemistry
  • Mechanochemistry
  • Chemical Physics

Background:

  • Mechanochemical reactions are initiated by mechanical energy, often modeled as perturbations to potential energy surfaces (PES).
  • Optimal bond breaking points (BBPs) are critical on the PES, where the Hessian matrix's zero eigenvector aligns with the gradient, indicating optimal force application.

Purpose of the Study:

  • To develop a novel, efficient algorithm for locating optimal bond breaking points (BBPs) in molecular systems.
  • To improve upon existing methods for identifying critical points in mechanochemical reactions.

Main Methods:

  • The proposed algorithm combines the Gauss-Newton method with the Barnes update for handling nonsymmetric Jacobian matrices.
  • This approach is presented as an improvement over the Broyden update for BBP localization.

Main Results:

  • The new algorithm's efficiency is demonstrated on a multidimensional model potential energy surface (PES).
  • The method's effectiveness is further validated using two medium-sized molecular systems relevant to enzymatic catalysis and mechanochemistry.

Conclusions:

  • The developed Gauss-Newton-based algorithm provides an efficient means to locate optimal bond breaking points (BBPs).
  • This method facilitates the understanding and harnessing of tensile forces for inducing mechanochemical reactions, transforming them into barrierless processes.