All Outputs (6)

Diffraction and transmission of light in low-refractive index Penrose-tiled photonic quasicrystals (2001)
Journal Article
Kaliteevski, M., Brand, S., Abram, R., Krauss, T., Millar, P., & DeLa Rue, R. (2001). Diffraction and transmission of light in low-refractive index Penrose-tiled photonic quasicrystals. Journal of Physics: Condensed Matter, 13(46), 10459-10470. https://doi.org/10.1088/0953-8984/13/46/314

We report the measurements of the diffraction pattern of a two-dimensional Penrose-tiled photonic quasicrystal, obtained by etching air cylinders in a silica substrate, and the modelling of the light propagation and dispersion relations of photons in... Read More about Diffraction and transmission of light in low-refractive index Penrose-tiled photonic quasicrystals.

Electromagnetic theory of the coupling of zero-dimensional exciton and photon states: A quantum dot in a spherical microcavity (2001)
Journal Article
Kaliteevski, M., Brand, S., Abram, R., Nikolaev, V., Maximov, M., Sotomayor Torres, C., & Kavokin, A. (2001). Electromagnetic theory of the coupling of zero-dimensional exciton and photon states: A quantum dot in a spherical microcavity. Physical review B, 64(11), https://doi.org/10.1103/physrevb.64.115305

Exciton-light coupling in spherical microcavities containing quantum dots has been treated by means of classical electrodynamics within the nonlocal dielectric response model. Typical anticrossing behavior of zero-dimensional exciton-polariton modes... Read More about Electromagnetic theory of the coupling of zero-dimensional exciton and photon states: A quantum dot in a spherical microcavity.

Bandgap structure of optical Fibonacci lattices after light diffraction (2001)
Journal Article
Kaliteevski, M., Nikolaev, V., Abram, R., & Brand, S. (2001). Bandgap structure of optical Fibonacci lattices after light diffraction. Optics and Spectroscopy, 91(1), 109-118. https://doi.org/10.1134/1.1388332

The modification of the bandgap structure of optical Fibonacci lattices that arises from an increase in the system size is analyzed. It is found that there is a minimum critical size of the Fibonacci lattice necessary to form a photonic bandgap. The... Read More about Bandgap structure of optical Fibonacci lattices after light diffraction.

Optical eigenmodes of a multilayered spherical microcavity (2001)
Journal Article
Kaliteevski, M., Brand, S., Abram, R., & Nikolaev, V. (2001). Optical eigenmodes of a multilayered spherical microcavity. Journal of Modern Optics, 48(9), 1503-1516. https://doi.org/10.1080/09500340108231779

The optical mode structure of a spherical microcavity has been investigated using a transfer matrix approach. We derive exact algebraic equations from which the frequencies of the optical eigenmodes of the two polarizations can be obtained, as well a... Read More about Optical eigenmodes of a multilayered spherical microcavity.

The design of two-dimensional photonic quasicrystals by means of a Fourier transform method (2001)
Journal Article
Kaliteevski, M., Brand, S., Abram, R., Krauss, T., de La Rue, R., & Millar, P. (2001). The design of two-dimensional photonic quasicrystals by means of a Fourier transform method. Journal of Modern Optics, 48(1), 9-14. https://doi.org/10.1080/09500340108235149

We report a method of designing aperiodic photonic quasicrystals. The method is based on the recognition that the Fourier transform of the dielectric structure has a direct influence on the mode spectrum, and can be chosen to enhance the properties o... Read More about The design of two-dimensional photonic quasicrystals by means of a Fourier transform method.

Optical eigenmodes of a spherical microcavity (2001)
Journal Article
Abram, R., Brand, S., Kaliteevski, M., & Nikolaev, V. (2001). Optical eigenmodes of a spherical microcavity. physica status solidi (a) – applications and materials science, 183(1), 183-187. https://doi.org/10.1002/1521-396x%28200101%29183%3A1%3C183%3A%3Aaid-pssa183%3E3.0.co%3B2-t

The optical mode structure of a spherical microcavity has been investigated using a transfer matrix approach. Exact algebraic equations from which the frequencies of the optical eigenmodes of the two polarizations can be obtained, as well as approxim... Read More about Optical eigenmodes of a spherical microcavity.