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- Neil V. Budko, Alexander B. Samokhin
- SIAM J. Scientific Computing
- 2006

Spectrum of the volume integral operator of the three-dimensional electromagnetic scattering is analyzed. The operator has both continuous essential spectrum, which dominates at lower frequencies, and discrete eigenvalues, which spread out at higher ones. The explicit expression of the operator's symbol provides exact outline of the essential spectrum for… (More)

We show that the mode corresponding to the point of essential spectrum of the electromagnetic scattering operator is a vector-valued distribution representing the square root of the three-dimensional Dirac's delta function. An explicit expression for this singular mode in terms of the Weyl sequence is provided and analyzed. An essential resonance thus leads… (More)

- Neil V Budko, Alexander B Samokhin
- Physical review letters
- 2006

We present a simple and unified classification of macroscopic electromagnetic resonances in finite arbitrarily inhomogeneous isotropic dielectric 3D structures situated in free space. By observing the complex-plane dynamics of the spatial spectrum of the volume integral operator as a function of angular frequency and constitutive parameters, we identify and… (More)

- B. A. Lagovsky, A. B. Samokhin, A. S. Samokhina
- 2015 International Conference on Electromagnetics…
- 2015

The new approximate numerical solutions of some inverse problems of electrodynamics allow to increase angular resolution of radar-tracking systems based on antenna arrays. The method of imaging point targets in the multiple targets with the help of UWB signals is developed which is not complicated for practical realization in real-time operation mode. A… (More)

- Alexander B Samokhin, Aleksey N Simonov, Michiel C Rombach
- Journal of the Optical Society of America. A…
- 2009

An approximate analytical expression is derived for the two-dimensional incoherent optical transfer function (OTF) of an imaging system invariant to second-order aberrations. The system broadband behavior resulting from a third-order phase mask in its pupil plane is analyzed by using the two-dimensional stationary phase method. This approach does not… (More)

- A D Beniaminov, N B Ul'ianov, A B Samokhin, V I Ivanov, J Doux, E E Miniat
- Molekuliarnaia biologiia
- 2003

The slipped loop structure, earlier identified as an unusual DNA structure, was found to be a possible element of the RNA folding. In order to experimentally test this suggestion, model oligoribonucleotides capable of forming the SLS were synthesized. Treatment of the oligoribonucleotides with nuclease S1 and RNases specific for single- and double-stranded… (More)

- A D Beniaminov, A B Samokhin, N B Ul'ianov, E E Miniat
- Molekuliarnaia biologiia
- 2005

Dimerization of two copies of genomic RNA is a necessary step of retroviral replication. In the case of human immunodeficiency virus type 1 (HIV-1) the process is explored in many details. It is proved that conserved stem-loop structure is an essential element in RNA dimerization. Similar model of two-step dimerization mechanism can be considered for avian… (More)

- Yasuhide Fukumoto, Alexander B. Samokhin, MI
- 2011

We construct the singular mode corresponding to a spatial essential spectrum of the integral operator for the scattering of the electromagnetic waves by a three-dimensional body of finite size with inhomogeneous and anisotropic dielectric per-mittivity tensor. The permittivity tensor field is assumed to be Hölder continuous throughout the whole space. The… (More)

- A. B. Samokhin, A. S. Samokhina
- 2016 URSI International Symposium on…
- 2016

We consider volume singular integral equations (VSIEs) which describe electromagnetic scattering on 3D inhomogeneous dielectric structures. By using the theory of multidimensional integral equations we reduce VSIEs to the Fredholm integral equations of the second kind.

- B. Lagovsky, A. Samokhin, Y. Shestopalov
- 2016 URSI International Symposium on…
- 2016

Resolution of goniometric systems on the basis of antenna arrays can be increased due to the secondary digital processing of the accepted signals. Necessary algorithms are created on the basis of solution to inverse problems.

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