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The theory for time-resolved photoemission spectroscopy as applied to pump-probe experiments is developed and solved for the generic case of a strongly correlated material.
L. P. Kadanoff and G. Baym, Quantum Statistical Mechanics
1962
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A, Georges, et al
1996
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L. Perfetti, et al
2007
Cited alongside, same era.
L. Perfetti, et al
2008
Cited alongside, same era.
M M is essentially the one electron matrix element ⟨ k → e | ( i e ℏ A → p r o b e / m e c ) ⋅ ∇ | k → ⟩ \langle\vec{k}_{e}|(ie\hbar{\vec{A}}_{probe}/m_{e}c)\cdot\nabla|\vec{k}\rangle . In writing Eq. ( 4
Cited in the paper.
In real pump-probe experiments, t ¯ \bar{t} determines the time delay, and hence the effective electron temperature T e l T_{el} in a quasiequilibrium description, but thereafter plays no further role. I I can then also be expressed as the frequency domain convolution lim t → ∞ lim t 0 → − ∞ I ( t , ω , k ^ e ) = − i ∫ d ν G k → ∥ < ( ω − ν ) ) | s ~ ( ν ) | 2 / 2 π \lim_{t\rightarrow\infty}\lim_{t_{0}\rightarrow-\infty}I(t,\omega,\hat{k}_{e})=-i\int d\nu G_{{\vec{k}}_{\parallel}}^{<}(\omega-\nu))\left|{\tilde{s}}(\nu)\right|^{2}/2\pi where s ~ ( ν ) {\tilde{s}}(\nu) is the Fourier transform of s ( t ′ ) s(t^{\prime})
Cited in the paper.
R. Bulla, T. A. Costi and Th. Pruschke, Rev. Mod. Phys. 80
2008
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