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Density of states in 1D disordered photonic crystals: Analytical solution (2008)
Journal Article
Greshnov, A., Kaliteevski, M., Abram, R., Brand, S., & Zegrya, G. (2008). Density of states in 1D disordered photonic crystals: Analytical solution. Solid State Communications, 146(3-4), 157-160. https://doi.org/10.1016/j.ssc.2008.01.037

A novel analytical approach to the calculation of the density of states of one-dimensional disordered photonic crystals has been developed. It is shown that the problem can be reduced to the solution of a stationary Fokker–Planck equation for the dis... Read More about Density of states in 1D disordered photonic crystals: Analytical solution.

Tamm plasmon-polaritons: Possible electromagnetic states at the interface of a metal and a dielectric Bragg mirror (2007)
Journal Article
Kaliteevski, M., Iorsh, I., Brand, S., Abram, R., Chamberlain, J., Kavokin, A., & Shelykh, I. (2007). Tamm plasmon-polaritons: Possible electromagnetic states at the interface of a metal and a dielectric Bragg mirror. Physical review B, 76(16), https://doi.org/10.1103/physrevb.76.165415

Conventional surface plasmons have a wave vector exceeding that of light in vacuum, and therefore cannot be directly excited by light that is simply incident on the surface. However, we propose that a plasmon-polariton state can be formed at the boun... Read More about Tamm plasmon-polaritons: Possible electromagnetic states at the interface of a metal and a dielectric Bragg mirror.

Whispering gallery polaritons in cylindrical cavities (2007)
Journal Article
Kaliteevski, M., Brand, S., Abram, R., Kavokin, A., & Dang, L. S. (2007). Whispering gallery polaritons in cylindrical cavities. Physical review B, 75(23), https://doi.org/10.1103/physrevb.75.233309

Strong coupling of the whispering gallery modes with bulk excitons in semiconductor cylinders is demonstrated theoretically. The strong-coupling threshold is governed by the radiative decay rate of optical modes, which we analyze as a function of the... Read More about Whispering gallery polaritons in cylindrical cavities.

Interface photonic states at the boundary between a metal and a dielectric Bragg mirror (2007)
Journal Article
Shelykh, I. A., Kaliteevskii, M., Kavokin, A. V., Brand, S., Abram, R. A., Chamberlain, J. M., & Malpuech, G. (2007). Interface photonic states at the boundary between a metal and a dielectric Bragg mirror. physica status solidi (a) – applications and materials science, 204(2), 522-525. https://doi.org/10.1002/pssa.200673231

Tamm states of light are localized interface modes inside the light-cone. In contrast to the surface modes they can have a zero in-plane wave-vector. We show that they can be formed in both TE and TM polarizations at the boundary between the isotropi... Read More about Interface photonic states at the boundary between a metal and a dielectric Bragg mirror.

Complex photonic band structure and effective plasma frequency of a two-dimensional array of metal rods (2007)
Journal Article
Brand, S., Abram, R., & Kaliteevski, M. (2007). Complex photonic band structure and effective plasma frequency of a two-dimensional array of metal rods. Physical review B, 75(3), https://doi.org/10.1103/physrevb.75.035102

A number of simple analytic theories have been proposed to define an effective plasma frequency in two-dimensional (2D) periodic systems containing metallic elements such as an array of metal rods in a simple square lattice. Such metallic structures... Read More about Complex photonic band structure and effective plasma frequency of a two-dimensional array of metal rods.

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.