Conference on Lasers and Electro-Optics/International Quantum Electronics Conference 2009
DOI: 10.1364/iqec.2009.itha3
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Multiple Scattering of Light in Three-Dimensional Photonic Quasicrystals

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Cited by 2 publications
(3 citation statements)
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“…As a result, light is scattered from individual rods into the entire sphere (see Figure S4), and not only along Bragg directions, as in the crystal lattice. This leads to multiple scattering of light inside the quasicrystals, as previously reported based on analysis of experimental data 23 . The first consequence is the glow of the entire sample Figures 4 (b,e), which is absent in the case of periodic woodpile Figures 4 (a,d).…”
Section: Observation Of Intrinsic Light Localizationsupporting
confidence: 62%
See 1 more Smart Citation
“…As a result, light is scattered from individual rods into the entire sphere (see Figure S4), and not only along Bragg directions, as in the crystal lattice. This leads to multiple scattering of light inside the quasicrystals, as previously reported based on analysis of experimental data 23 . The first consequence is the glow of the entire sample Figures 4 (b,e), which is absent in the case of periodic woodpile Figures 4 (a,d).…”
Section: Observation Of Intrinsic Light Localizationsupporting
confidence: 62%
“…However, the effect was observed only in 2D quasicrystalline structures in the presence of strong disorder 8 or under the action of nonlinearity 20 . Nevertheless, the existence of a clearly defined photonic band structure in 3D icosahedral quasicrystals 21 , the observation of Bragg diffraction 22 , the multiple scattering of light within the structure 23 , and laser generation from dye-doped samples 24 were promising signs for the possibility of an experimental observation of intrinsic light localization in defect-free 3D quasicrystals Figure 1. Additional evidence is a recent report in which intrinsic localization was theoretically found in icosahedral quasicrystals 10 .…”
mentioning
confidence: 99%
“…We have applied two-scale cut-and-projection convergence to a canonical nonlinear electrostatic problem for quasiperiodic structures generated by a periodic geometry in a higher dimensional space. Compared with earlier work on homogenization of almost periodic monotone operators [Bra91,NW07], our annex problem has a simpler, less abstract structure, and should therefore facilitate its numerical implementation in a variety of problems of physical interest, such as in electromagnetism [Wel98], where intriguing features have been observed, such as transmitted femtosecond pulses developed a trailing diffusive exponential tail that led to some controversy [LWWvF09]. We further note that our study can be adapted to the nonlinear elasticity case [PC89], whereby σ would denote a rank-4 elasticity tensor.…”
Section: Discussionmentioning
confidence: 99%