2010
DOI: 10.1063/1.3428668
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Interference effects in the sum frequency generation spectra of thin organic films. I. Theoretical modeling and simulation

Abstract: A general theoretical calculation is described for predicting the interference effect in the sum frequency generation ͑SFG͒ spectra from a model thin-film system as a function of film thickness. The calculations were carried out for a three-layer thin film consisting of an organic monolayer, a dielectric thin film of variable thickness, and a gold substrate. This system comprises two sources of SFG, namely, a resonant contribution from the monolayer/dielectric film interface and a nonresonant contribution from… Show more

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Cited by 50 publications
(14 citation statements)
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“…It is found that although the ratio has a little variation for different thicknesses, the dependence of the ratio on the alkyl chain length follows similar trend for the films with the same thickness. It is noted that different vibrational modes of organic or polymer films in window geometry have been reported to be affected by many factors including substrate-molecule interaction 60 , phase transition 61 , and film thickness 62 , 63 . However, in our experiments, we employ a near-total-internal-reflection geometry (SiO 2 prisms) to collect SFG spectra at room temperature.…”
Section: Resultsmentioning
confidence: 99%
“…It is found that although the ratio has a little variation for different thicknesses, the dependence of the ratio on the alkyl chain length follows similar trend for the films with the same thickness. It is noted that different vibrational modes of organic or polymer films in window geometry have been reported to be affected by many factors including substrate-molecule interaction 60 , phase transition 61 , and film thickness 62 , 63 . However, in our experiments, we employ a near-total-internal-reflection geometry (SiO 2 prisms) to collect SFG spectra at room temperature.…”
Section: Resultsmentioning
confidence: 99%
“…The measured SF signal intensity I sf is proportional to the intensities of the incident infrared (I ir ) and visible beams (I vis ) and the squared modulus of the macroscopic, second-order nonlinear susceptibility χ (2) [28,5,29]:…”
Section: Modeling the Vsf Line Shape In The Absence Of Surface Chargementioning
confidence: 99%
“…The problem is solved by considering infinite reflections and transmissions at the boundaries while accounting for phase offsets due to traversing the thin film layer. [60][61][62][63][64] However, for systems composed of more than a single thin film layer, the expressions that describe optical interference quickly become unwieldy as waves that transmit out of one layer may subsequently be reflected back in by other layers. For VSFG applied to an organic thin film within a multilayer system, the problem is further confounded by the presence of two very similar interfaces contributing to the same VSFG spectrum.…”
Section: Introductionmentioning
confidence: 99%