: We present a Green's function formulation of the quantum defect embedding theory (QDET) where a double counting scheme is rigorously derived within the G0W0 approximation. We then show the robustness of our methodology by applying the theory with the newly derived scheme to several defects in diamond. Additionally, we discuss a strategy to obtain converged results as a function of the size and composition of the active space. Our results show that QDET is a promising approach to investigate strongly correlated states of defects in solids.

Green's Function Formulation of Quantum Defect Embedding Theory / Sheng, Nan; Vorwerk, Christian; Govoni, Marco; Galli, Giulia. - In: JOURNAL OF CHEMICAL THEORY AND COMPUTATION. - ISSN 1549-9626. - 18:6(2022), pp. 3512-3522. [10.1021/acs.jctc.2c00240]

Green's Function Formulation of Quantum Defect Embedding Theory

Govoni, Marco
;
2022

Abstract

: We present a Green's function formulation of the quantum defect embedding theory (QDET) where a double counting scheme is rigorously derived within the G0W0 approximation. We then show the robustness of our methodology by applying the theory with the newly derived scheme to several defects in diamond. Additionally, we discuss a strategy to obtain converged results as a function of the size and composition of the active space. Our results show that QDET is a promising approach to investigate strongly correlated states of defects in solids.
2022
18
6
3512
3522
Green's Function Formulation of Quantum Defect Embedding Theory / Sheng, Nan; Vorwerk, Christian; Govoni, Marco; Galli, Giulia. - In: JOURNAL OF CHEMICAL THEORY AND COMPUTATION. - ISSN 1549-9626. - 18:6(2022), pp. 3512-3522. [10.1021/acs.jctc.2c00240]
Sheng, Nan; Vorwerk, Christian; Govoni, Marco; Galli, Giulia
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11380/1295284
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