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Dive into the research topics where Yuri A. Godin is active.

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Featured researches published by Yuri A. Godin.


IEEE Photonics Technology Letters | 2003

Transmission of 25-Gb/s RZ-DQPSK signals with 25-GHz channel spacing over 1000 km of SMF-28 fiber

Pak S. Cho; Vladimir Grigoryan; Yuri A. Godin; Aviv Salamon; Yaakov Achiam

We report transmission of nine 25-Gb/s return-to-zero differential quadrature phase-shift keyed (RZ-DQPSK) dense wavelength-division-multiplexing signals with 25-GHz channel spacing over 1000 km of single-mode fiber (SMF-28) in a recirculating loop. The loop uses all erbium-doped fiber amplifiers (EDFAs) and has an amplifier spacing of 100 km with an average loss of 25 dB between EDFAs and a maximum span loss of up to 30 dB. All channels were copolarized launched. No precompensation or postcompensation was employed. To the best of our knowledge, this is the first transmission test of multichannel RZ-DQPSK signals operating at 25 Gb/s with a spectral efficiency of 0.8 b/s/Hz. The transmission distance is limited by amplified spontaneous emission noise due to the high span losses. Nevertheless, our result indicates that upgrading the capacity of long-haul terrestrial systems using RZ-DQPSK modulation format should be feasible.


Journal of Mathematical Physics | 2013

Effective complex permittivity tensor of a periodic array of cylinders

Yuri A. Godin

We determine the effective complex permittivity of a two-dimensional composite, consisting of an arbitrary doubly periodic array of identical circular cylinders in a homogeneous matrix, and whose dielectric properties are complex-valued. Efficient formulas are provided to determine the effective complex permittivity tensor which are in excellent agreement with numerical calculations. We also show that in contrast to the real-valued case, the real and imaginary parts of the effective complex-valued tensor can exhibit non-monotonic behavior as functions of volume fraction of cylinders, and can be either greater or less than that of the constituents.


Journal of Mathematical Physics | 2012

The effective conductivity of a periodic lattice of circular inclusions

Yuri A. Godin

We determine the effective conductivity of a two-dimensional composite consisting of a doubly periodic array of identical circular cylinders within a homogeneous matrix. The problem is reduced to the solution of an infinite system of linear equations. The effective conductivity tensor is obtained in the form of the series expansion in terms of the volume fraction of the cylinders whose coefficients are determined exactly. Results are illustrated by examples.


Waves in Random and Complex Media | 2011

The effect of disorder on the wave propagation in one-dimensional periodic optical systems

Yuri A. Godin; Stanislav Molchanov; Boris Vainberg

The influence of disorder on the transmission through periodic waveguides is studied. Using a canonical form of the transfer matrix, we investigate the dependence of the Lyapunov exponent γ on the frequency ν and magnitude of the disorder σ. It is shown that in the bulk of the bands γ ∼ σ2, while near the band edges it has order γ ∼ σ2/3. This dependence is illustrated by numerical simulations.


Siam Journal on Applied Mathematics | 2001

Spectral Properties of Thin-Film Photonic Crystals

Alexander Figotin; Yuri A. Godin

We study spectral properties of three-dimensional photonic crystals formed by a periodic array of air cubes separated by a thin film of optically dense dielectric material. The thickness


Waves in Random and Complex Media | 2006

Propagation of longitudinal waves in a random binary rod

Yuri A. Godin

\delta


Waves in Random and Complex Media | 2007

Wave propagation in a one-dimensional randomly perturbed periodic medium

Yuri A. Godin; Stanislav Molchanov; Boris Vainberg

of the dielectric component is assumed to be small, whereas its permittivity


Siam Journal on Applied Mathematics | 2010

On the Determination of the Boundary Impedance from the Far Field Pattern

Yuri A. Godin; Boris Vainberg

\varepsilon


Journal of Physics: Conference Series | 2008

The inverse scattering problem for the difference operators: The decomposition method

Yuri A. Godin; Boris Vainberg

is large. The spectrum of the photonic crystal is studied as


Inverse Problems | 2008

A simple method for solving the inverse scattering problem for the difference Helmholtz equation

Yuri A. Godin; Boris Vainberg

\delta \rightarrow 0

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Boris Vainberg

University of North Carolina at Charlotte

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