Progress in Non-equilibrium Green's Functions | |
Nonequilibrium Green's functions and atom-surface dynamics: Simple views from a simple model system | |
Boström, E.^1 ; Hopjan, M.^1 ; Kartsev, A.^2 ; Verdozzi, C.^1 ; Almbladh, C.-O.^1 | |
Mathematical Physics and ETSF, Lund University, Box-118, Lund | |
S-22100, Sweden^1 | |
National Research Tomsk State University, Lenina pr. 36, Tomsk | |
634050, Russia^2 | |
关键词: Electronic correlation; Electronic orbitals; Exchange-correlation potential; Non-equilibrium dynamics; Non-equilibrium Green's function; Quantum mechanical solutions; Real-time dynamics; Semi-infinite substrates; | |
Others : https://iopscience.iop.org/article/10.1088/1742-6596/696/1/012007/pdf DOI : 10.1088/1742-6596/696/1/012007 |
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来源: IOP | |
【 摘 要 】
We employ Non-equilibrium Green's functions (NEGF) to describe the real-time dynamics of an adsorbate-surface model system exposed to ultrafast laser pulses. For a finite number of electronic orbitals, the system is solved exactly and within different levels of approximation. Specifically i) the full exact quantum mechanical solution for electron and nuclear degrees of freedom is used to benchmark ii) the Ehrenfest approximation (EA) for the nuclei, with the electron dynamics still treated exactly. Then, using the EA, electronic correlations are treated with NEGF within iii) 2nd Born and with iv) a recently introduced hybrid scheme, which mixes 2nd Born self-energies with non-perturbative, local exchange- correlation potentials of Density Functional Theory (DFT). Finally, the effect of a semi-infinite substrate is considered: we observe that a macroscopic number of de-excitation channels can hinder desorption. While very preliminary in character and based on a simple and rather specific model system, our results clearly illustrate the large potential of NEGF to investigate atomic desorption, and more generally, the non equilibrium dynamics of material surfaces subject to ultrafast laser fields.
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Nonequilibrium Green's functions and atom-surface dynamics: Simple views from a simple model system | 2469KB | download |