603 research outputs found
Three-body structure of low-lying 12Be states
We investigate to what extent a description of 12Be as a three-body system
made of an inert 10Be-core and two neutrons is able to reproduce the
experimental 12Be data. Three-body wave functions are obtained with the
hyperspherical adiabatic expansion method. We study the discrete spectrum of
12Be, the structure of the different states, the predominant transition
strengths, and the continuum energy spectrum after high energy fragmentation on
a light target. Two 0+, one 2+, one 1- and one 0- bound states are found where
the first four are known experimentally whereas the 0- is predicted as an
isomeric state. An effective neutron charge, reproducing the measured B(E1)
transition and the charge rms radius in 11Be, leads to a computed B(E1)
transition strength for 12Be in agreement with the experimental value. For the
E0 and E2 transitions the contributions from core excitations could be more
significant. The experimental 10Be-neutron continuum energy spectrum is also
well reproduced except in the energy region corresponding to the 3/2- resonance
in 11Be where core excitations contribute.Comment: 16 pages, 9 figures. Accepted for publication in Physical Review
New broad 8Be nuclear resonances
Energies, total and partial widths, and reduced width amplitudes of 8Be
resonances up to an excitation energy of 26 MeV are extracted from a coupled
channel analysis of experimental data. The presence of an extremely broad J^pi
= 2^+ ``intruder'' resonance is confirmed, while a new 1^+ and very broad 4^+
resonance are discovered. A previously known 22 MeV 2^+ resonance is likely
resolved into two resonances. The experimental J^pi T = 3^(+)? resonance at 22
MeV is determined to be 3^-0, and the experimental 1^-? (at 19 MeV) and 4^-?
resonances to be isospin 0.Comment: 16 pages, LaTe
Statistical Diagnostics of Metastatic Involvement of Regional Lymph Nodes
The method of statistical classification with indicating patients that require more detailed diagnostics is proposed and analysed
Persistent currents of noninteracting electrons
We thoroughly study the persistent current of noninteracting electrons in
one, two, and three dimensional thin rings. We find that the results for
noninteracting electrons are more relevant for individual mesoscopic rings than
hitherto appreciated. The current is averaged over all configurations of the
disorder, whose amount is varied from zero up to the diffusive limit, keeping
the product of the Fermi wave number and the ring's circumference constant.
Results are given as functions of disorder and aspect ratios of the ring. The
magnitude of the disorder-averaged current may be larger than the
root-mean-square fluctuations of the current from sample to sample even when
the mean free path is smaller, but not too small, than the circumference of the
ring. Then a measurement of the persistent current of a typical sample will be
dominated by the magnitude of the disorder averaged current.Comment: 10 pages, 4 figure
Threshold Effects in Multi-channel Coupling and Spectroscopic Factors in Exotic Nuclei
In the threshold region, the cross section and the associated overlap
integral obey the Wigner threshold law that results in the Wigner-cusp
phenomenon. Due to flux conservation, a cusp anomaly in one channel manifests
itself in other open channels, even if their respective thresholds appear at a
different energy. The shape of a threshold cusp depends on the orbital angular
momentum of a scattered particle; hence, studies of Wigner anomalies in weakly
bound nuclei with several low-lying thresholds can provide valuable
spectroscopic information. In this work, we investigate the threshold behavior
of spectroscopic factors in neutron-rich drip-line nuclei using the Gamow Shell
Model, which takes into account many-body correlations and the continuum
effects. The presence of threshold anomalies is demonstrated and the
implications for spectroscopic factors are discussed.Comment: Accepted in Physical Review C Figure correcte
Chaotic Phenomenon in Nonlinear Gyrotropic Medium
Nonlinear gyrotropic medium is a medium, whose natural optical activity
depends on the intensity of the incident light wave. The Kuhn's model is used
to study nonlinear gyrotropic medium with great success. The Kuhn's model
presents itself a model of nonlinear coupled oscillators. This article is
devoted to the study of the Kuhn's nonlinear model. In the first paragraph of
the paper we study classical dynamics in case of weak as well as strong
nonlinearity. In case of week nonlinearity we have obtained the analytical
solutions, which are in good agreement with the numerical solutions. In case of
strong nonlinearity we have determined the values of those parameters for which
chaos is formed in the system under study. The second paragraph of the paper
refers to the question of the Kuhn's model integrability. It is shown, that at
the certain values of the interaction potential this model is exactly
integrable and under certain conditions it is reduced to so-called universal
Hamiltonian. The third paragraph of the paper is devoted to quantum-mechanical
consideration. It shows the possibility of stochastic absorption of external
field energy by nonlinear gyrotropic medium. The last forth paragraph of the
paper is devoted to generalization of the Kuhn's model for infinite chain of
interacting oscillators
Besov priors for Bayesian inverse problems
We consider the inverse problem of estimating a function from noisy,
possibly nonlinear, observations. We adopt a Bayesian approach to the problem.
This approach has a long history for inversion, dating back to 1970, and has,
over the last decade, gained importance as a practical tool. However most of
the existing theory has been developed for Gaussian prior measures. Recently
Lassas, Saksman and Siltanen (Inv. Prob. Imag. 2009) showed how to construct
Besov prior measures, based on wavelet expansions with random coefficients, and
used these prior measures to study linear inverse problems. In this paper we
build on this development of Besov priors to include the case of nonlinear
measurements. In doing so a key technical tool, established here, is a
Fernique-like theorem for Besov measures. This theorem enables us to identify
appropriate conditions on the forward solution operator which, when matched to
properties of the prior Besov measure, imply the well-definedness and
well-posedness of the posterior measure. We then consider the application of
these results to the inverse problem of finding the diffusion coefficient of an
elliptic partial differential equation, given noisy measurements of its
solution.Comment: 18 page
Resonances in alpha-nuclei interaction
Tunnelling of Ξ± particles through the Coulomb barrier is considered. The main attention is given to the effect of sharp peaks arising in the case of coincidence of the Ξ± energy with that of a quasistaionary state within the barrier. The question of the Ξ±-nucleus potential is discussed in this light. The method is
applied to the Ξ± decay of a compound nucleus of 135Pr. The appearance of the peaks in the spectrum of emitted particles is predicted. They can give rise to βanomalousβ properties of some neutron resonances. The peaks can also be observed in the incoming Ξ±-nucleus channel. Observation of the peaks would
give unique information about the Ξ±-nucleus potential
ΠΠΠΠΠ‘ΠΠΠΠ‘Π’Π¬ Π ΠΠΠΠΠ ΠΠ Π‘ΠΠΠΠ-ΠΠ―Π’ΠΠ Π ΠΠ₯ ΠΠΠΠ’Π ΠΠ‘Π’Π ΠΠ’ ΠΠΠΠ€ΠΠΠΠ§ΠΠ‘ΠΠΠ₯ Π Π‘Π’Π Π£ΠΠ’Π£Π ΠΠ«Π₯ ΠΠΠ ΠΠΠΠ’Π ΠΠ ΠΠΠΠ’ΠΠΠΠ
Speckle fields are widely used in optical diagnostics of biotissues and evaluation of the functional state of bioobjects. The speckle field is formed by laser radiation scattered from the object under study. It bears information about the average dimensions of the scatterers, the degree of surface roughness makes it possible to judge the structural and biophysical characteristics of individual tissue cells (particles), on the one hand, and the integral optical characteristics of the entire biological tissue. The aim of the study was β the determination of connections between the biophysical and structural characteristics of the biotissue and the light fields inside the biotissues.The model developed of the medium gives a direct relationship between the optical and biophysical parameters of the biotissue. Calculations were carried out using known solutions of the radiation transfer equation, taking into account the multilayer structure of the tissue, multiple scattering in the medium, and multiple reflection of irradiation between the layers.With the increase wavelength, the size of speckles formed by the non-scattered component (direct light) of laser radiation increases by a factor of 2 from 400 to 800 ΞΌm in the stratum corneum and 5 times from 0.6 to 3 ΞΌm for the epidermis and from 0.27 to 1.4 ΞΌm to the dermis. Typical values of sizes of speckles formed by the diffraction component of laser radiation for the stratum corneum and epidermis range from 0.02 to 0.15 ΞΌm. For the dermis typical spot sizes are up to 0.03 ΞΌm. The speckle-spot size of the diffusion component in the dermis can vary from Β±10 % at 400 nm and up to Β±23 % for 800 nm when the volume concentration of blood capillaries changes. Characteristic dependencies are obtained and biophysical factors associated with the volume concentration of blood and the degree of itβs oxygenation that affect the contrast of the speckle structure in the dermis are discussed.The of specklesΧ³ size in the layers of tissue varies from a share of micrometer to millimeter. The established dependence makes it possible to determine the depth of penetration of light into the biotissue based on the dimensions of speckles. Calculation of the contrast of the speckle structure of scattered light in visible spectral range at different depths in the biotissue made it possible to establish the dependence of the contrast value of the interference pattern on the degree of oxygenation of the blood and the volume concentration of capillaries in the dermis.Π‘ΠΏΠ΅ΠΊΠ»-ΠΏΠΎΠ»Ρ ΡΠΈΡΠΎΠΊΠΎ ΠΈΡΠΏΠΎΠ»ΡΠ·ΡΡΡΡΡ Π΄Π»Ρ ΠΎΠΏΡΠΈΡΠ΅ΡΠΊΠΎΠΉ Π΄ΠΈΠ°Π³Π½ΠΎΡΡΠΈΠΊΠΈ Π±ΠΈΠΎΡΠΊΠ°Π½Π΅ΠΉ ΠΈ ΠΎΡΠ΅Π½ΠΊΠΈ ΡΡΠ½ΠΊΡΠΈΠΎΠ½Π°Π»ΡΠ½ΠΎΠ³ΠΎ ΡΠΎΡΡΠΎΡΠ½ΠΈΡ Π±ΠΈΠΎΠΎΠ±ΡΠ΅ΠΊΡΠΎΠ². Π‘ΠΏΠ΅ΠΊΠ»-ΠΏΠΎΠ»Π΅, ΠΎΠ±ΡΠ°Π·ΠΎΠ²Π°Π½Π½ΠΎΠ΅ ΡΠ°ΡΡΠ΅ΡΠ½Π½ΡΠΌ ΠΎΡ ΠΈΡΡΠ»Π΅Π΄ΡΠ΅ΠΌΠΎΠ³ΠΎ ΠΎΠ±ΡΠ΅ΠΊΡΠ° Π»Π°Π·Π΅ΡΠ½ΡΠΌ ΠΈΠ·Π»ΡΡΠ΅Π½ΠΈΠ΅ΠΌ, Π½Π΅ΡΠ΅Ρ ΠΈΠ½ΡΠΎΡΠΌΠ°ΡΠΈΡ ΠΎ ΡΡΠ΅Π΄Π½ΠΈΡ
ΡΠ°Π·ΠΌΠ΅ΡΠ°Ρ
ΡΠ°ΡΡΠ΅ΠΈΠ²Π°ΡΠ΅Π»Π΅ΠΉ, ΡΡΠ΅ΠΏΠ΅Π½ΠΈ ΡΠ΅ΡΠΎΡ
ΠΎΠ²Π°ΡΠΎΡΡΠΈ ΠΏΠΎΠ²Π΅ΡΡ
Π½ΠΎΡΡΠΈ, ΡΡΡΡΠΊΡΡΡΠ½ΡΡ
ΠΈ Π±ΠΈΠΎΡΠΈΠ·ΠΈΡΠ΅ΡΠΊΠΈΡ
ΠΏΠ°ΡΠ°ΠΌΠ΅ΡΡΠ°Ρ
ΠΎΡΠ΄Π΅Π»ΡΠ½ΡΡ
ΠΊΠ»Π΅ΡΠΎΠΊ (ΡΠ°ΡΡΠΈΡ) ΡΠΊΠ°Π½ΠΈ, Ρ ΠΎΠ΄Π½ΠΎΠΉ ΡΡΠΎΡΠΎΠ½Ρ, ΠΈ ΠΎΠ± ΠΈΠ½ΡΠ΅Π³ΡΠ°Π»ΡΠ½ΡΡ
ΠΎΠΏΡΠΈΡΠ΅ΡΠΊΠΈΡ
Ρ
Π°ΡΠ°ΠΊΡΠ΅ΡΠΈΡΡΠΈΠΊΠ°Ρ
Π²ΡΠ΅ΠΉ ΡΠΎΠ»ΡΠΈ Π±ΠΈΠΎΡΠΊΠ°Π½ΠΈ, Ρ Π΄ΡΡΠ³ΠΎΠΉ ΡΡΠΎΡΠΎΠ½Ρ. Π¦Π΅Π»Ρ Π΄Π°Π½Π½ΠΎΠΉ ΡΠ°Π±ΠΎΡΡ β ΡΡΡΠ°Π½ΠΎΠ²Π»Π΅Π½ΠΈΠ΅ ΡΠ²ΡΠ·Π΅ΠΉ ΠΌΠ΅ΠΆΠ΄Ρ Π±ΠΈΠΎΡΠΈΠ·ΠΈΡΠ΅ΡΠΊΠΈΠΌΠΈ ΠΈ ΡΡΡΡΠΊΡΡΡΠ½ΡΠΌΠΈ Ρ
Π°ΡΠ°ΠΊΡΠ΅ΡΠΈΡΡΠΈΠΊΠ°ΠΌΠΈ Π±ΠΈΠΎΡΠΊΠ°Π½ΠΈ ΠΈ ΡΠ²Π΅ΡΠΎΠ²ΡΠΌΠΈ ΠΏΠΎΠ»ΡΠΌΠΈ Π²Π½ΡΡΡΠΈ Π±ΠΈΠΎΡΠΊΠ°Π½Π΅ΠΉ.Π Π°Π·ΡΠ°Π±ΠΎΡΠ°Π½Π½Π°Ρ Π½Π°ΠΌΠΈ ΠΌΠΎΠ΄Π΅Π»Ρ ΡΡΠ΅Π΄Ρ Π΄Π°Π΅Ρ ΠΏΡΡΠΌΡΡ ΡΠ²ΡΠ·Ρ ΠΌΠ΅ΠΆΠ΄Ρ ΠΎΠΏΡΠΈΡΠ΅ΡΠΊΠΈΠΌΠΈ ΠΈ Π±ΠΈΠΎΡΠΈΠ·ΠΈΡΠ΅ΡΠΊΠΈΠΌΠΈ ΠΏΠ°ΡΠ°ΠΌΠ΅ΡΡΠ°ΠΌΠΈ Π±ΠΈΠΎΡΠΊΠ°Π½ΠΈ. Π Π°ΡΡΠ΅ΡΡ ΠΏΡΠΎΠ²ΠΎΠ΄ΠΈΠ»ΠΈΡΡ Ρ ΠΈΡΠΏΠΎΠ»ΡΠ·ΠΎΠ²Π°Π½ΠΈΠ΅ΠΌ ΠΈΠ·Π²Π΅ΡΡΠ½ΡΡ
ΡΠ΅ΡΠ΅Π½ΠΈΠΉ ΡΡΠ°Π²Π½Π΅Π½ΠΈΡ ΠΏΠ΅ΡΠ΅Π½ΠΎΡΠ° ΠΈΠ·Π»ΡΡΠ΅Π½ΠΈΡ, ΡΡΠΈΡΡΠ²Π°ΡΡΠΈΡ
ΠΌΠ½ΠΎΠ³ΠΎΡΠ»ΠΎΠΉΠ½ΡΡ ΡΡΡΡΠΊΡΡΡΡ Π±ΠΈΠΎΡΠΊΠ°Π½ΠΈ, ΠΌΠ½ΠΎΠ³ΠΎΠΊΡΠ°ΡΠ½ΠΎΠ΅ ΡΠ°ΡΡΠ΅ΡΠ½ΠΈΠ΅ Π² ΡΡΠ΅Π΄Π΅ ΠΈ ΠΌΠ½ΠΎΠ³ΠΎΠΊΡΠ°ΡΠ½ΠΎΠ΅ ΠΏΠ΅ΡΠ΅ΠΎΡΡΠ°ΠΆΠ΅Π½ΠΈΠ΅ ΠΈΠ·Π»ΡΡΠ΅Π½ΠΈΡ ΠΌΠ΅ΠΆΠ΄Ρ ΡΠ»ΠΎΡΠΌΠΈ.Π‘ ΡΠΎΡΡΠΎΠΌ Π΄Π»ΠΈΠ½Ρ Π²ΠΎΠ»Π½Ρ ΡΠ°Π·ΠΌΠ΅Ρ ΡΠΏΠ΅ΠΊΠ»ΠΎΠ², ΠΎΠ±ΡΠ°Π·ΠΎΠ²Π°Π½Π½ΡΡ
Π½Π΅ΡΠ°ΡΡΠ΅ΡΠ½Π½ΠΎΠΉ ΠΊΠΎΠΌΠΏΠΎΠ½Π΅Π½ΡΠΎΠΉ (ΠΏΡΡΠΌΠΎΠΉ ΡΠ²Π΅Ρ) Π»Π°Π·Π΅ΡΠ½ΠΎΠ³ΠΎ ΠΈΠ·Π»ΡΡΠ΅Π½ΠΈΡ, ΡΠ²Π΅Π»ΠΈΡΠΈΠ²Π°Π΅ΡΡΡ Π² 2 ΡΠ°Π·Π° β ΠΎΡ 400 Π΄ΠΎ 800 ΠΌΠΊΠΌ Π² ΡΠΎΠ³ΠΎΠ²ΠΎΠΌ ΡΠ»ΠΎΠ΅, Π² 5 ΡΠ°Π· β ΠΎΡ 0,6 Π΄ΠΎ 3 ΠΌΠΊΠΌ Π΄Π»Ρ ΡΠΏΠΈΠ΄Π΅ΡΠΌΠΈΡΠ° ΠΈ ΠΎΡ 0,27 Π΄ΠΎ 1,4 ΠΌΠΊΠΌ Π΄Π»Ρ Π΄Π΅ΡΠΌΡ. Π’ΠΈΠΏΠΈΡΠ½ΡΠ΅ Π·Π½Π°ΡΠ΅Π½ΠΈΡ ΡΠ°Π·ΠΌΠ΅ΡΠΎΠ² ΡΠΏΠ΅ΠΊΠ»ΠΎΠ², ΠΎΠ±ΡΠ°Π·ΠΎΠ²Π°Π½Π½ΡΡ
Π΄ΠΈΡΡΠ°ΠΊΡΠΈΠΎΠ½Π½ΠΎΠΉ ΡΠΎΡΡΠ°Π²Π»ΡΡΡΠ΅ΠΉ Π»Π°Π·Π΅ΡΠ½ΠΎΠ³ΠΎ ΠΈΠ·Π»ΡΡΠ΅Π½ΠΈΡ, Π΄Π»Ρ ΡΠΎΠ³ΠΎΠ²ΠΎΠ³ΠΎ ΡΠ»ΠΎΡ ΠΈ ΡΠΏΠΈΠ΄Π΅ΡΠΌΠΈΡΠ° Π½Π°Ρ
ΠΎΠ΄ΡΡΡΡ Π² Π΄ΠΈΠ°ΠΏΠ°Π·ΠΎΠ½Π΅ ΠΎΡ 0,02 Π΄ΠΎ 0,15 ΠΌΠΊΠΌ. ΠΠ»Ρ Π΄Π΅ΡΠΌΡ ΡΠΈΠΏΠΈΡΠ½ΡΠΌΠΈ ΡΠ²Π»ΡΡΡΡΡ ΡΠΏΠ΅ΠΊΠ»-ΠΏΡΡΠ½Π° ΡΠ°Π·ΠΌΠ΅ΡΠ°ΠΌΠΈ Π΄ΠΎ 0,03 ΠΌΠΊΠΌ. Π Π°Π·ΠΌΠ΅Ρ ΡΠΏΠ΅ΠΊΠ»-ΠΏΡΡΠ΅Π½ Π΄ΠΈΡΡΡΠ·ΠΈΠΎΠ½Π½ΠΎΠΉ ΡΠΎΡΡΠ°Π²Π»ΡΡΡΠ΅ΠΉ Π² Π΄Π΅ΡΠΌΠ΅ Π²Π°ΡΡΠΈΡΡΠ΅ΡΡΡ Π² ΠΏΡΠ΅Π΄Π΅Π»Π°Ρ
ΠΎΡ Β±10 % ΠΏΡΠΈ 400 Π½ΠΌ ΠΈ Π΄ΠΎ Β±23 % Π΄Π»Ρ 800 Π½ΠΌ ΠΏΡΠΈ ΠΈΠ·ΠΌΠ΅Π½Π΅Π½ΠΈΠΈ Π²Π΅Π»ΠΈΡΠΈΠ½Ρ ΠΎΠ±ΡΠ΅ΠΌΠ½ΠΎΠΉ ΠΊΠΎΠ½ΡΠ΅Π½ΡΡΠ°ΡΠΈΠΈ ΠΊΠ°ΠΏΠΈΠ»Π»ΡΡΠΎΠ² ΠΊΡΠΎΠ²ΠΈ. ΠΠΎΠ»ΡΡΠ΅Π½Ρ Ρ
Π°ΡΠ°ΠΊΡΠ΅ΡΠ½ΡΠ΅ Π·Π°Π²ΠΈΡΠΈΠΌΠΎΡΡΠΈ ΠΈ ΠΎΠ±ΡΡΠΆΠ΄Π΅Π½Ρ Π±ΠΈΠΎΡΠΈΠ·ΠΈΡΠ΅ΡΠΊΠΈΠ΅ ΡΠ°ΠΊΡΠΎΡΡ, ΡΠ²ΡΠ·Π°Π½Π½ΡΠ΅ Ρ Π±ΠΈΠΎΡΠΈΠ·ΠΈΡΠ΅ΡΠΊΠΈΠΌΠΈ Ρ
Π°ΡΠ°ΠΊΡΠ΅ΡΠΈΡΡΠΈΠΊΠ°ΠΌΠΈ Π±ΠΈΠΎΡΠΊΠ°Π½ΠΈ, ΠΊΠΎΡΠΎΡΡΠ΅ Π²Π»ΠΈΡΡΡ Π½Π° ΠΊΠΎΠ½ΡΡΠ°ΡΡ ΡΠΏΠ΅ΠΊΠ»-ΡΡΡΡΠΊΡΡΡΡ Π² Π΄Π΅ΡΠΌΠ΅.ΠΠ½Π°ΡΠ΅Π½ΠΈΡ ΡΠ°Π·ΠΌΠ΅ΡΠΎΠ² ΡΠΏΠ΅ΠΊΠ»ΠΎΠ² Π² ΡΠ»ΠΎΡΡ
Π±ΠΈΠΎΡΠΊΠ°Π½ΠΈ Π²Π°ΡΡΠΈΡΡΡΡΡΡ ΠΎΡ Π΄ΠΎΠ»Π΅ΠΉ ΠΌΠΈΠΊΡΠΎΠΌΠ΅ΡΡΠ° Π΄ΠΎ ΠΌΠΈΠ»Π»ΠΈΠΌΠ΅ΡΡΠ°. Π£ΡΡΠ°Π½ΠΎΠ²Π»Π΅Π½Π½Π°Ρ Π·Π°Π²ΠΈΡΠΈΠΌΠΎΡΡΡ ΠΏΠΎΠ·Π²ΠΎΠ»ΡΠ΅Ρ ΠΎΠΏΡΠ΅Π΄Π΅Π»ΠΈΡΡ Π³Π»ΡΠ±ΠΈΠ½Ρ ΠΏΡΠΎΠ½ΠΈΠΊΠ½ΠΎΠ²Π΅Π½ΠΈΡ ΠΈΠ·Π»ΡΡΠ΅Π½ΠΈΡ Π² Π±ΠΈΠΎΡΠΊΠ°Π½Ρ, ΠΈΡΡ
ΠΎΠ΄Ρ ΠΈΠ· ΡΠ°Π·ΠΌΠ΅ΡΠΎΠ² ΡΠΏΠ΅ΠΊΠ»ΠΎΠ². Π Π°ΡΡΠ΅Ρ ΠΊΠΎΠ½ΡΡΠ°ΡΡΠ° ΡΠΏΠ΅ΠΊΠ»-ΡΡΡΡΠΊΡΡΡΡ ΡΠ°ΡΡΠ΅ΡΠ½Π½ΠΎΠ³ΠΎ ΠΈΠ·Π»ΡΡΠ΅Π½ΠΈΡ Π² Π²ΠΈΠ΄ΠΈΠΌΠΎΠΌ Π΄ΠΈΠ°ΠΏΠ°Π·ΠΎΠ½Π΅ Π½Π° ΡΠ°Π·Π»ΠΈΡΠ½ΠΎΠΉ Π³Π»ΡΠ±ΠΈΠ½Π΅ Π² Π±ΠΈΠΎΡΠΊΠ°Π½ΠΈ ΠΏΠΎΠ·Π²ΠΎΠ»ΠΈΠ» ΡΡΡΠ°Π½ΠΎΠ²ΠΈΡΡ Π·Π°Π²ΠΈΡΠΈΠΌΠΎΡΡΡ Π²Π΅Π»ΠΈΡΠΈΠ½Ρ ΠΊΠΎΠ½ΡΡΠ°ΡΡΠ° ΠΈΠ½ΡΠ΅ΡΡΠ΅ΡΠ΅Π½ΡΠΈΠΎΠ½Π½ΠΎΠΉ ΠΊΠ°ΡΡΠΈΠ½Ρ ΠΎΡ ΡΡΠ΅ΠΏΠ΅Π½ΠΈ ΠΎΠΊΡΠΈΠ³Π΅Π½Π°ΡΠΈΠΈ ΠΊΡΠΎΠ²ΠΈ ΠΈ ΠΎΠ±ΡΠ΅ΠΌΠ½ΠΎΠΉ ΠΊΠΎΠ½ΡΠ΅Π½ΡΡΠ°ΡΠΈΠΈ ΠΊΠ°ΠΏΠΈΠ»Π»ΡΡΠΎΠ² Π² Π΄Π΅ΡΠΌΠ΅
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