2020
DOI: 10.1021/acs.jpcb.0c05522
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Extracting the Frequency-Dependent Dynamic Stokes Shift from Two-Dimensional Electronic Spectra with Prominent Vibrational Coherences

Abstract: The dynamic Stokes shift is a common means for characterizing ultrafast solvation dynamics of electronically excited states. Here we extract the excitation frequency-dependent dynamic Stokes shift from two-dimensional electronic spectra (2DES) of cresyl violet, a molecule with a well-defined vibronic progression. The extracted dynamic Stokes shift function, S(t), exhibits oscillatory behavior, and the oscillatory components are assigned to intramolecular vibrational modes through DFT and TD-DFT calculations. T… Show more

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Cited by 23 publications
(39 citation statements)
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“…In the SI, we show that with a short-time expansion for g ( t ) in eq around t 2 to the first order in t 1 and t 3 and the use of the harmonic QCF for the excitation energy fluctuation quantum TCF, the Stokes shift function directly gives the normalized excitation energy fluctuation classical TCF, namely This well-known result for time-resolved fluorescence spectroscopy within linear response theory and the high-temperature (classical) limit has also been applied to other nonlinear spectroscopies. ,, With the short-time approximation, the static Stokes shift is simply twice the reorganization energy, λ, defined in eq (see the SI for details), and with the harmonic QCF, the static Stokes shift is equal to βC cl (0).…”
Section: Theoretical Backgroundmentioning
confidence: 89%
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“…In the SI, we show that with a short-time expansion for g ( t ) in eq around t 2 to the first order in t 1 and t 3 and the use of the harmonic QCF for the excitation energy fluctuation quantum TCF, the Stokes shift function directly gives the normalized excitation energy fluctuation classical TCF, namely This well-known result for time-resolved fluorescence spectroscopy within linear response theory and the high-temperature (classical) limit has also been applied to other nonlinear spectroscopies. ,, With the short-time approximation, the static Stokes shift is simply twice the reorganization energy, λ, defined in eq (see the SI for details), and with the harmonic QCF, the static Stokes shift is equal to βC cl (0).…”
Section: Theoretical Backgroundmentioning
confidence: 89%
“…If we assume that the GB peak initially overlaps with the SE peak and does not shift during t 2 , the splitting between the GB and SE peaks along the ω 3 axis (see Figure d), Δω ( t 2 ), is a good proxy for ω SE (0) – ω SE ( t 2 ), and the Stokes shift function can then be approximated by Note that Δω (∞) is equal here to the static Stokes shift. For a 2DES experiment, due to the limited bandwidth of the laser pulses, the GB and SE peaks may not be well-resolved, and more sophisticated procedures have been devised to extract the dynamic Stokes shift based on the frequencies at half of the maximum in the normalized projections of the 2DES signal onto the probe frequency axis. , …”
Section: Theoretical Backgroundmentioning
confidence: 99%
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