Performance assessment of the effective core potentials under the Fermionic neural network: first and second row elements
arXiv:2403.08287 · doi:10.1063/5.0207853
Abstract
The rapid development of deep learning techniques has driven the emergence of a neural network-based variational Monte Carlo method (referred to as FermiNet), which has manifested high accuracy and strong predictive power in the electronic structure calculations of atoms, molecules as well as some periodic systems. Recently, the implementation of the effective core potential (ECP) scheme in it further facilitates more efffcient calculations in practice. But there still lack comprehensive assessments on the ECP's performance under the FermiNet. In this work, we set sail to ffll this gap by conducting extensive tests on the ffrst two row elements regarding their atomic spectral and molecular properties. Our major ffnding is that in general the qualities of ECPs have been correctly reffected under the FermiNet. Two recently built ECP tables, namely ccECP and eCEPP, seem to prevail on the overall performance. Speciffcally, ccECP performs slightly better on the spectral precision and covers more elements, while eCEPP is more systematically built from both shape and energy consistency, and better treats the core polarisation. On the other hand, the high accuracy of the all-electron calculations is hindered by the absence of relativistic effects as well as the numerical instabilities in some heavier elements. Finally, with further in-depth discussions, we generate possible directions for developing and improving the FermiNet in the near future.
References in corpus (12)
- Ab-Initio Solution of the Many-Electron Schrödinger Equation with Deep Neural Networks
- A New Generation of Effective Core Potentials for Correlated Calculations
- Discovering Quantum Phase Transitions with Fermionic Neural Networks
- New generation of effective core potentials from correlated calculations: 2nd row elements
- Shape and Energy Consistent Pseudopotentials for Correlated Electron systems
- A new generation of effective core potentials from correlated calculations: 4s and 4p main group elements and first row additions
- Correlated Electron Pseudopotentials for 3d-Transition Metals
- Accurate atomic correlation and total energies for correlation consistent effective core potentials
- A Self-Attention Ansatz for Ab-initio Quantum Chemistry
- Pseudopotentials for correlated electron systems
- A new generation of effective core potentials from correlated and spin-orbit calculations: selected heavy elements
- Variational Monte Carlo for spin-orbit interacting systems