Resonance lineshapes in two-dimensional Fourier transform spectroscopy
Mark E. Siemens, Galan Moody, Hebin Li, Alan D. Bristow, Steven T. Cundiff
Abstract
Mark E. Siemens, Galan Moody, Hebin Li, Alan D. Bristow, Steven T. Cundiff
Abstract
We derive an analytical form for resonance lineshapes in two-dimensional (2D) Fourier transform spectroscopy. Our starting point is the solution of the optical Bloch equations for a two-level system in the 2D time domain. Application of the projection-slice theorem of 2D Fourier transforms reveals the form of diagonal and cross-diagonal slices in the 2D frequency data for arbitrary inhomogeneity. The results are applied in quantitative measurements of homogeneous and inhomogeneous broadening of multiple resonances in experimental data.
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We derive an analytical form for resonance lineshapes in two-dimensional (2D) Fourier transform spectroscopy. Our starting point is the solution of the optical Bloch equations for a two-level system in the 2D time domain. Application of the projection-slice theorem of 2D Fourier transforms reveals the form of diagonal and cross-diagonal slices in the 2D frequency data for arbitrary inhomogeneity. The results are applied in quantitative measurements of homogeneous and inhomogeneous broadening of multiple resonances in experimental data.
Key concepts: Fourier transform spectroscopy, Fourier transform, Diagonal, Optics, Spectroscopy, Physics, k-space, Projection (relational algebra)