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Local Excitations of a Charged Nitrogen Vacancy in Diamond with Multireference Density Matrix Embedding Theory
Soumi Haldar1, Abhishek Mitra1, Matthew R Hermes1
1Department of Chemistry, Chicago Center for Theoretical Chemistry, University of Chicago, Chicago, Illinois 60637, United States.
We used advanced computational methods to study the nitrogen-vacancy center in diamond. Our findings accurately predict its excitation energies, offering insights into this important quantum material.
Area of Science:
- Quantum Computing
- Materials Science
- Solid-State Physics
Background:
- The negatively charged nitrogen-vacancy (NV-) center in diamond is a promising qubit for quantum computing.
- Accurate theoretical descriptions of its excited states are crucial for understanding its properties.
- Previous methods struggled with the strong electron correlation in NV- systems.
Purpose of the Study:
- To investigate the electronic structure and excitation energies of the NV- center in diamond.
- To apply and validate periodic density matrix embedding theory (pDMET) for charged periodic systems.
- To benchmark the performance of CASSCF/NEVPT2 as an impurity solver within pDMET.
Main Methods:
- Utilized periodic density matrix embedding theory (pDMET) for a periodic supercell model of the NV- center.
- Employed complete active space self-consistent field (CASSCF) and n-electron valence state second-order perturbation theory (NEVPT2) as the impurity solver.
- Performed linear regression extrapolation of excitation energies to the non-embedding limit.
Main Results:
- Achieved excellent agreement between extrapolated NEVPT2-DMET excitation energies and experimental values.
- Obtained a first triplet-triplet excitation energy of 2.31 eV and a singlet-singlet transition energy of 1.02 eV.
- Demonstrated the successful application of pDMET to a charged periodic system.
Conclusions:
- The combination of pDMET and NEVPT2 provides an accurate and reliable method for studying NV- centers.
- This approach overcomes limitations of previous methods for strongly correlated excited states.
- The study validates pDMET for charged periodic systems and advances the theoretical understanding of the NV- defect.
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