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Subspace Methods for the Simulation of Molecular Response Properties on a Quantum Computer
Peter Reinholdt1, Erik Rosendahl Kjellgren1, Juliane Holst Fuglsbjerg2
1Department of Physics, Chemistry and Pharmacy, University of Southern Denmark, Campusvej 55, DK-5230 Odense M, Denmark.
We adapted Davidson methods for quantum self-consistent linear response (q-sc-LR) calculations. This approach efficiently computes excitation energies and properties, showing promise for quantum simulations of molecular systems.
Area of Science:
- Quantum Chemistry
- Computational Physics
- Theoretical Chemistry
Background:
- Davidson methods offer efficient computation of selected excitation energies by avoiding full Hessian construction.
- Quantum self-consistent linear response (q-sc-LR) is a novel method for electronic property calculations.
Purpose of the Study:
- To adapt and apply Davidson methods within the q-sc-LR framework.
- To compute excitation energies and linear response properties for various molecular systems.
- To assess the performance of different quantum computing approaches for these calculations.
Main Methods:
- Application of Davidson-type methods for Hessian-vector multiplications in q-sc-LR.
- Calculation of excitation energies for hydrogen chains (H2 to H10).
- Computation of static polarizabilities and C6 coefficients for small molecules.
- Formulation of Davidson method for damped (complex) linear response.
Main Results:
- Accurate excitation energies were obtained for hydrogen chains.
- Statistical noise in quantum simulations for excitation energies was analyzed.
- Unitary coupled cluster demonstrated superior performance over classical projected coupled cluster for strongly correlated systems.
- Nitrogen K-edge X-ray absorption spectra of ammonia and C6 coefficients were computed.
Conclusions:
- Davidson methods are effective for computing excitation energies and linear response properties using q-sc-LR.
- The study highlights the potential of quantum computing for accurate molecular property calculations.
- Unitary coupled cluster is advantageous for strongly correlated systems in linear response calculations.
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