1992
DOI: 10.1016/0375-9601(92)91072-y
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Anderson localization effects in the second harmonic generation at a weakly rough metal surface

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Cited by 27 publications
(13 citation statements)
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“…Variations in the µ 1 /µ 3 and µ 1 /µ 2 ratios cause some variations in the relative intensities of these two peaks and a weak omnidirectional diffuse second harmonic background, but the general shape of the angular distribution remains basically the same. Theoretical findings of [2] were successfully confirmed in the experiment [3], which indicates that the described effect is a general property of weakly disordered systems that support surface optical modes.…”
supporting
confidence: 55%
See 1 more Smart Citation
“…Variations in the µ 1 /µ 3 and µ 1 /µ 2 ratios cause some variations in the relative intensities of these two peaks and a weak omnidirectional diffuse second harmonic background, but the general shape of the angular distribution remains basically the same. Theoretical findings of [2] were successfully confirmed in the experiment [3], which indicates that the described effect is a general property of weakly disordered systems that support surface optical modes.…”
supporting
confidence: 55%
“…This peak is observed under the coherent illumination at any angle. This effect was initially predicted theoretically [2] and later observed in the experiment [3]. The enhanced second harmonic peak normal to the mean surface arises from the fact that a state of momentum k introduced into a weakly localized system will encounter a significant amount of backscattering into states of momentum centered about -k. When these surface k and -k modes of frequency ω interact through an optical nonlinearity to generate 2ω radiative modes, the 2ω light has nonzero wave vector components only perpendicular to the mean surface.…”
mentioning
confidence: 64%
“…This peak is already present in the single-scattering approximation, and is therefore not a multiple-scattering effect. The explanation for the peaks in the direction normal to the mean metal-vacuumynonlinear crystal interface presented in Reference [127] corrects the one presented in References [107,112,114].…”
Section: Second Harmonic Generation In the Kretschmann Geometrymentioning
confidence: 56%
“…A well-defined peak in the direction normal to the mean surface was observed in 112,114 , while only a broad depolarized background, but no peak in the direction normal to the mean surface, was observed in 113 .…”
Section: ð7:11þmentioning
confidence: 88%
“…Coherent directional SESHG including enhanced normal and backscattering from randomly rough surfaces has recently been investigated in connection with the weak localization of light. 3,4 In the case of SESHG from gratings, we recently examined 5 the effect of coherence and spatial harmonic composition on SPP-enhanced secondharmonic diffraction from corrugated silver surfaces using the theory of Farias and Maradudin. 6 In the weak corrugation regime where SPP coupling efficiency optimizes, it was shown that scattering of the coherently generated, SPPenhanced, evanescent second-harmonic wave by spatial harmonics in the surface roughness largely determines the enhancing properties of a particular surface.…”
Section: Introductionmentioning
confidence: 99%