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Incremental solver for orbital-free density functional theory.

François Rousse1, Stéphane Redon1

  • 1CNRS, Grenoble INP, LJK, University Grenoble Alpes, Inria, 38000, Grenoble, France.

Journal of Computational Chemistry
|May 16, 2019
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Summary
This summary is machine-generated.

This study introduces a new algorithm for faster orbital-free density functional theory (OF-DFT) calculations. The method accelerates simulations by focusing computational power on key particle system areas.

Keywords:
ab-initio molecular dynamicadaptively restrained particle simulationsincremental algorithmorbital-free DFTreal-space finite-differences

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Area of Science:

  • Computational Physics
  • Quantum Chemistry
  • Materials Science

Background:

  • First-principle calculations are computationally intensive, limiting their application.
  • Density functional theory (DFT) methods, especially orbital-free DFT (OF-DFT), offer a computationally cheaper alternative.
  • Accelerating OF-DFT is crucial for large-scale simulations.

Purpose of the Study:

  • To develop a novel algorithm for accelerating orbital-free density functional theory (OF-DFT) calculations.
  • To improve the efficiency of particle simulations within the OF-DFT framework.
  • To reduce the computational cost associated with first-principle calculations.

Main Methods:

  • Introduction of a new algorithm for OF-DFT calculations.
  • Implementation of computational effort focusing on critical regions of particle systems.
  • Integration with adaptively restrained particle simulations (ARPS) for enhanced performance.

Main Results:

  • Significant acceleration of particle simulations using the new OF-DFT algorithm.
  • Demonstrated efficiency gains by concentrating computational resources strategically.
  • Successful application within the ARPS framework.

Conclusions:

  • The developed algorithm effectively speeds up OF-DFT calculations.
  • Focusing computational effort enhances the efficiency of particle simulations.
  • This approach offers a promising avenue for reducing the time complexity of first-principle simulations.