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Error Control and Automatic Detection of Reference Active Spaces in Many-Body Expanded Full Configuration

Jonas Greiner1, Jürgen Gauss1, Janus J Eriksen2

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We enhanced the many-body expanded full configuration interaction (MBE-FCI) method by automating active space selection and improving computational efficiency. This broadens the applicability of MBE-FCI for accurate molecular electronic structure calculations.

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Area of Science:

  • Quantum Chemistry
  • Computational Chemistry
  • Electronic Structure Theory

Background:

  • The many-body expanded full configuration interaction (MBE-FCI) method offers a way to achieve highly accurate electronic structure calculations.
  • Manual selection of active spaces in MBE-FCI can introduce bias and limit its applicability.
  • Unfavorable computational scaling with the number of orbitals can hinder the efficiency of MBE-FCI.

Purpose of the Study:

  • To present a comprehensive revamp of the generalized MBE-FCI method.
  • To reduce bias in active space selection through automation.
  • To improve the computational efficiency and applicability of MBE-FCI.

Main Methods:

  • Automated selection of reference active spaces to minimize bias.
  • Utilization of compact orbital clusters as expansion objects to circumvent unfavorable scaling.
  • Development of a new algorithm for efficient termination of many-body expansions with error control.

Main Results:

  • Demonstrated automated active space selection reducing inherent bias.
  • Showcased improved computational scaling by using compact orbital clusters.
  • Validated a new algorithm for efficient and error-controlled termination of many-body expansions.
  • Successfully produced correlation energies within predetermined error bounds across various molecular systems and orbital representations.

Conclusions:

  • The revamped MBE-FCI method significantly broadens the applicability of the approach.
  • Automated active space selection and efficient expansion termination enhance accuracy and usability.
  • The developed methods provide a robust framework for accurate electronic structure calculations.