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Rapid multiple-quantum three-dimensional fluorescence spectroscopy disentangles quantum pathways.

Stefan Mueller1, Julian Lüttig1, Pavel Malý1

  • 1Institut für Physikalische und Theoretische Chemie, Universität Würzburg, Am Hubland, 97074, Würzburg, Germany.

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Summary
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We developed population-based 3D electronic spectroscopy to analyze ultrafast quantum dynamics. This method extracts all nonlinear signal contributions from a single dataset, revealing new insights into electronic states.

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Area of Science:

  • Quantum dynamics
  • Spectroscopy
  • Physical chemistry

Background:

  • Coherent two-dimensional spectroscopy is essential for studying ultrafast quantum dynamics.
  • Existing spectroscopic variants often require complex, distinct beam geometries.
  • Analyzing higher-order nonlinear signals is challenging due to complexity and experimental limitations.

Purpose of the Study:

  • To introduce a novel population-based three-dimensional (3D) electronic spectroscopy technique.
  • To demonstrate the extraction of all fourth- and multiple sixth-order nonlinear signal contributions.
  • To analyze the electronic two-photon state of a challenging fluorophore using a single-beam geometry.

Main Methods:

  • Employed a four-pulse sequence with 125-fold (1⨯5⨯5⨯5) phase cycling.
  • Utilized fluorescence detection and shot-to-shot pulse shaping in a single-beam geometry.
  • Acquired comprehensive 3D spectra of TIPS-tetraazapentacene dianion within 8 minutes.

Main Results:

  • Successfully extracted all fourth- and multiple sixth-order nonlinear signal contributions from a single dataset.
  • Recovered previously uncharacterized features of the electronic two-photon state of the fluorophore.
  • Measured rephasing and nonrephasing sixth-order contributions without additional phasing steps.

Conclusions:

  • Population-based 3D electronic spectroscopy offers a powerful, versatile approach for quantum dynamics studies.
  • The single-beam geometry simplifies experimental setup and enhances data acquisition efficiency.
  • This method is generalizable to other incoherent observables, broadening its applicability.