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Assessing orbital optimization in variational and diffusion Monte Carlo.

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Orbital optimization in variational Monte Carlo can improve diffusion Monte Carlo results for magnetic systems. While it enhances fixed-node error and reduces bias for observables, it can worsen energy calculations due to pseudopotential locality errors.

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Area of Science:

  • Computational Physics
  • Quantum Chemistry
  • Materials Science

Background:

  • Correlated magnetic systems present significant challenges for electronic structure calculations.
  • Variational Monte Carlo (VMC) and diffusion Monte Carlo (DMC) are powerful quantum mechanical methods.
  • The quality of orbitals significantly impacts the accuracy of DMC calculations.

Purpose of the Study:

  • To investigate the impact of orbital optimization within VMC on DMC results for correlated magnetic systems.
  • To assess whether orbital optimization systematically improves DMC energies and other observables.
  • To use Chromium Sulfide Bromide (CrSBr) as a model system for these investigations.

Main Methods:

  • Employed variational Monte Carlo (VMC) with orbital optimization.
  • Performed diffusion Monte Carlo (DMC) calculations using optimized and standard density functional theory (DFT) orbitals.
  • Incorporated short-range Jastrow factors and analyzed locality and fixed-node errors.
  • Calculated both energies and other observables to assess bias.

Main Results:

  • Short-range Jastrow factors are crucial for improving DMC, irrespective of orbital quality.
  • Orbital optimization in VMC led to worse DMC energies compared to standard DFT orbitals, attributed to increased pseudopotential locality errors.
  • Orbital optimization improved the fixed-node error in DMC and systematically reduced mixed-estimator bias for observables other than energy.

Conclusions:

  • Orbital optimization in VMC is a reliable method for enhancing variational and pure fixed-node energies.
  • It effectively reduces mixed-estimator bias for observables beyond the energy.
  • Despite potential drawbacks in energy accuracy due to pseudopotentials, orbital optimization offers benefits for correlated magnetic systems.