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Computing committors via Mahalanobis diffusion maps with enhanced sampling data.

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Summary
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This study introduces a new algorithm, target measure Mahalanobis diffusion map (tm-mmap), to overcome timescale limitations in molecular dynamics simulations. It accurately quantifies biomolecular transition processes, aiding protein folding and conformational change studies.

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Area of Science:

  • Chemical Physics
  • Computational Biophysics
  • Biomolecular Simulations

Background:

  • Molecular dynamics (MD) simulations are crucial for studying biomolecular transitions.
  • A significant timescale gap hinders MD simulations of large-scale processes.
  • Enhanced sampling techniques are needed to bridge this gap.

Purpose of the Study:

  • To develop an enhanced algorithm for quantifying large-timescale transition processes in biomolecules.
  • To integrate diffusion maps with enhanced sampling methods for improved accuracy.
  • To address the limitations of traditional MD simulations in studying protein folding and conformational changes.

Main Methods:

  • Developed the target measure Mahalanobis diffusion map (tm-mmap) algorithm.
  • Incorporated enhanced sampling techniques like metadynamics into diffusion map analysis.
  • Utilized the Backward Kolmogorov Operator (BKO) approximation for committor function calculation.
  • Applied transition path theory to determine reactive currents and transition rates.

Main Results:

  • The tm-mmap algorithm successfully approximates diffusion tensors and free energy landscapes.
  • Validated tm-mmap on a 2D Moro-Cardin system and alanine dipeptide in two collective variables against FEM.
  • Demonstrated tm-mmap's feasibility for alanine dipeptide in four collective variables where FEM is intractable.

Conclusions:

  • tm-mmap offers a robust method for analyzing complex biomolecular transitions beyond the reach of standard MD.
  • The algorithm accurately calculates committor functions, reactive currents, and transition rates.
  • tm-mmap provides a powerful tool for chemical physics and computational biophysics research.