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Dive into the research topics where B. I. Mantsyzov is active.

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Featured researches published by B. I. Mantsyzov.


Optics Letters | 1999

Enhancement of second-harmonic generation with femtosecond laser pulses near the photonic band edge for different polarizations of incident light

A. V. Balakin; V. A. Bushuev; Nikolai I. Koroteev; B. I. Mantsyzov; I. A. Ozheredov; A. P. Shkurinov; D. Boucher; P. Masselin

We present experimental evidence of enhancement of second-harmonic generation as a result of an increase of the fundamental-field energy density within a multilayer structure near the photonic band edge.


Journal of Experimental and Theoretical Physics | 2012

Dynamical Bragg diffraction of optical pulses in photonic crystals in the Laue geometry: Diffraction-induced splitting, selective compression, and focusing of pulses

A.A. Skorynin; V. A. Bushuev; B. I. Mantsyzov

A theory for the dynamical Bragg diffraction of a spatially confined laser pulse in a linear photonic crystal with a significant modulation of the refractive index in the Laue geometry has been developed. The diffraction-induced splitting of a spatially confined pulse into the Borrmann and anti-Borrmann pulses localized in different regions of the photonic crystal and characterized by different dispersion laws is predicted. The selective compression or focusing of one of these pulses with the simultaneous broadening or defocusing of the other pulse is shown to be possible.


Journal of The Optical Society of America B-optical Physics | 2002

Unstable excited and stable oscillating gap 2π pulses

B. I. Mantsyzov; R. A. Silnikov

Dynamics of the gap 2π pulse dynamics in one-dimensional resonantly absorbing Bragg gratings are studied. A new family of stable oscillating and excited unstable gap 2π pulses is analytically and numerically described by a transition from the two-wave Maxwell–Bloch equation to the modified sine-Gordon equation and by direct integration of the two-wave Maxwell–Bloch equation.


IEEE Journal of Selected Topics in Quantum Electronics | 2004

Dynamic control over optical solitons in a resonant photonic crystal

B. I. Mantsyzov; Igor V. Mel'nikov; J. S. Aitchison

When a defect associated with a weak linear excitation or incoherent pump inside a resonant photonic crystal is created, dynamics of light propagation in a gap soliton regime undergo a considerable modification. We show that dynamic control of such a defect can be used to convert coherently a propagating optical pulse into a stationary excitation trapped inside the photonic crystal. This can also impose changes onto a pulse interaction with each other, thus facilitating possible applications in optical switching, signal processing, and quantum computing.


Journal of The Optical Society of America B-optical Physics | 2013

Polarization effects in diffraction-induced laser pulse splitting in one-dimensional photonic crystals

S.E. Svyakhovskiy; A.A. Skorynin; V. A. Bushuev; Sergey V. Chekalin; V. O. Kompanets; Anton I. Maydykovskiy; T. V. Murzina; Vladimir B. Novikov; B. I. Mantsyzov

The polarization effects in the diffraction-induced pulse splitting (DIPS) observed under the dynamical Bragg diffraction in the Laue geometry in linear one-dimensional photonic crystals (PCs) are studied theoretically and experimentally. It is demonstrated that the characteristic length of the laser pulse path in a PC, or splitting length, used to describe the temporal pulse splitting, as well as the number of the outgoing femtosecond pulses, are influenced significantly by the polarization of the incident laser pulse. We have observed that the characteristic splitting time in porous quartz PCs for the s-polarized probe pulse is approximately 1.5 times smaller as compared with that measured for the p-polarized radiation. These results are supported by the theoretical description and ensure that the polarization sensitivity of the DIPS effect is due to a large lattice-induced dispersion of the PC. It is also shown that the number of output pulses can be varied from two up to four in both transmission and diffraction directions depending on the polarization of incident femtosecond pulses.


Physical Review A | 2009

Diffraction-induced laser pulse splitting in a linear photonic crystal

V. A. Bushuev; B. I. Mantsyzov; A.A. Skorynin

We demonstrate analytically a linear optical property of photonic crystals--diffraction-induced incident optical pulse splitting in two pulses propagating with different group velocities in a linear photonic crystal. The reason of this phenomenon is in spatially inhomogeneous field localization within the photonic crystal in case of the Bragg diffraction at the Laue scheme. The field of the fast first pulse is mainly localized within low refractive index layers, whereas the slow second pulse field is mostly in high refractive index layers. Changing optical properties of either high-index or low-index layers of periodical multilayer structure, it is possible to control parameters of each propagating pulse separately. The distance between two transmitted and two diffractively reflected output pulses can be controlled by varying the crystal thickness and modulation depth of the refractive index.


Optics Letters | 2004

Gap soliton dynamics in a nonuniform resonant structure

Igor V. Mel’nikov; J. Stewart Aitchison; B. I. Mantsyzov

A model for the propagation of coherent pulses along a one-dimensional, resonantly absorbing Bragg grating that includes localized inhomogeneous population inversion at its center is presented. The long-range coupling between the optical field and resonant atoms allows for controllable trapping of a gap soliton by the local inversion, thus opening new opportunities for control of signal transmission and localization of light.


Jetp Letters | 2005

Optical zoomeron as a result of beatings of the internal modes of a Bragg soliton

B. I. Mantsyzov

A new solution of two-wave Maxwell-Bloch equations has been obtained analytically and numerically. It describes the propagation of an oscillating nonlinear optical solitary wave, or optical zoomeron, in a one-dimensional periodic resonant Bragg structure. It has been shown that the appearance of large oscillations in the velocity and total amplitude of Bloch modes of the pulse is caused by beating of internal modes of the perturbed Bragg soliton.


Jetp Letters | 2001

Oscillating gap 2π pulse in resonantly absorbing lattice

B. I. Mantsyzov; R. A. Sil’nikov

The interaction of a laser pulse with resonant Bragg lattice is studied theoretically for arbitrary initial conditions on the field, inverse population, and polarization of a medium. It is shown that the oscillating 2π self-induced transparency Bragg pulse can form if the Bragg conditions are exactly met. Various regimes are described for the oscillation dynamics of the gap 2π pulse.


Journal of Applied Physics | 2015

Optical pendulum effect in one-dimensional diffraction-thick porous silicon based photonic crystals

Vladimir B. Novikov; S.E. Svyakhovskiy; Anton I. Maydykovskiy; T. V. Murzina; B. I. Mantsyzov

We present the realization of the multiperiodic optical pendulum effect in 1D porous silicon photonic crystals (PhCs) under dynamical Bragg diffraction in the Laue scheme. The diffraction-thick PhC contained 360 spatial periods with a large variation of the refractive index of adjacent layers of 0.4. The experiments reveal switching of the light leaving the PhC between the two spatial directions, which correspond to Laue diffraction maxima, as the fundamental wavelength or polarization of the incident light is varied. A similar effect can be achieved when the temperature of the sample or the intensity of the additional laser beam illuminating the crystal are changed. We show that in our PhC structures, the spectral period of the pendulum effect is down to 5 nm, while the thermal period is about 10 °C.

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Sergey V. Chekalin

Russian Academy of Sciences

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V. O. Kompanets

Russian Academy of Sciences

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