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Updated: Nov 14, 2025

Preparation of a Corannulene-functionalized Hexahelicene by CopperI-catalyzed Alkyne-azide Cycloaddition of Nonplanar Polyaromatic Units
Published on: September 18, 2016
Configuration interaction trained by neural networks: Application to model polyaromatic hydrocarbons
Sumanta K Ghosh1, Madhumita Rano1, Debashree Ghosh1
1School of Chemical Sciences, Indian Association for the Cultivation of Science, Jadavpur, Kolkata 700032, India.
Machine learning, specifically artificial neural networks (ANNs), can significantly improve computational efficiency in quantum chemistry by learning configuration interaction coefficients. This approach accurately calculates ground state energies for complex molecular systems.
Area of Science:
- Computational Chemistry
- Quantum Mechanics
- Machine Learning
Background:
- Configuration interaction (CI) methods are computationally intensive due to large matrix diagonalization.
- Determining the importance of electronic configurations is a key bottleneck in CI calculations.
- Improving computational efficiency is crucial for studying complex molecular systems.
Purpose of the Study:
- To investigate the use of artificial neural networks (ANNs) for learning configuration interaction coefficients.
- To enhance the computational efficiency of stochastic and deterministic CI methods.
- To accurately calculate ground state energies of molecular and model systems.
Main Methods:
- Trained ANNs using configuration interaction coefficients from Full CI and Monte Carlo CI methods.
- Explored various input descriptors and output targets for efficient ANN training.
- Applied trained ANNs to Heisenberg spin chains and ladder systems.
Main Results:
- Achieved excellent training efficiency with the developed ANNs.
- The trained models accurately calculated variational ground state energies.
- Demonstrated the potential of ANNs in approximating CI coefficients.
Conclusions:
- ANNs offer a promising computational shortcut for CI calculations.
- This machine learning approach can significantly reduce the computational cost of quantum chemistry simulations.
- The method is effective for approximating ground state energies in relevant model systems.
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