2013
DOI: 10.1021/jp401150d
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Selective Enhancements in 2D Fourier Transform Optical Spectroscopy with Tailored Pulse Shapes

Abstract: Spectral features in two-dimensional Fourier transform optical spectroscopy were selectively enhanced using pulse shapes and sequences designed to amplify specific excited-state resonances. The enhancement was achieved by tailoring a small set of input parameters that control the amplitude and phase profiles of the excitation fields, coherently driving or suppressing selected resonances. The tailored pulse shapes were applied to enhance exciton and biexciton coherences in a semiconductor quantum well. Enhancem… Show more

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Cited by 13 publications
(10 citation statements)
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“…Overlapping pathways on a one-quantum spectrum may be separated by spectral filtering of the excitation pulses [38][39][40]. Another method is to acquire zero-quantum spectra, which spectrally separate intraband coherence pathway responses from population state responses directly [32].…”
mentioning
confidence: 99%
“…Overlapping pathways on a one-quantum spectrum may be separated by spectral filtering of the excitation pulses [38][39][40]. Another method is to acquire zero-quantum spectra, which spectrally separate intraband coherence pathway responses from population state responses directly [32].…”
mentioning
confidence: 99%
“…Shaping the amplitude and phase of femtosecond laser pulses has been used, for example, to control the shape of wavefunctions in atomic systems (11) or to control and optimize the single-photon and multiphoton fluorescence in atoms such as cesium (12) and complex systems, e.g., dye molecules (13). Shaped pulses are also used in time-resolved coherent anti-Stokes Raman scattering (14)(15)(16) or 2D spectroscopy (17,18). Adaptive shaping of the pulses via feedback control even allows the optimization of dynamical processes, e.g., the relative photodissociation yield of organometallic molecules (19), the relative twophoton fluorescence yield of dye molecules (20), and the energy transfer in light-harvesting molecules (21).…”
mentioning
confidence: 99%
“…41 Indeed, any change in the phase of the three pulses will be transferred to the absolute phase of the signal by the aforesaid relation φ 0, s = −φ 0,α + φ 0, β + φ 0,γ . This paves the way to detection schemes where a spectral contribution to the signal can be suppressed or enhanced in a very similar way as in case of background suppression by phase cycling.…”
Section: Phase Shapingmentioning
confidence: 99%