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MATHEMATICS
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On the asymptotics for the fundamental solution of the ordinary fractional order differential equation with constant coefficients
L. H. Gadzova
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7–11 |
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The linear inverse problem for the equation of Trikomi in three-dimensional space
S. Z. Djamalov
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12–17 |
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About the linear Diophantine equations and ways of their solutions
A. H. Kodzokov, Z. O. Beslaneev, A. L. Nagorov, M. B. Tkhamokov
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18–23 |
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On the uniquness of the solution to the boundary value problem for a mixed degenerate hyperbolic equation
Z. V. Kudaeva
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24–27 |
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Gellerstedt problem for a parabolic-hyperbolic equation degenerating type and order
Z. S. Madrakhimova
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28–33 |
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Some boundary value problems for an equation of the third order parabolic-hyperbolic type in a pentagonal area
M. Mamajonov, S. M. Mamajonov, Kh. B. Mamadalieva
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34–42 |
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MATHEMATICAL MODELING
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Mathematical modeling of nonlinear oscillators hereditarity example Duffing oscillator with fractional derivatives in the Riemann-Liouville
I. V. Drobysheva
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43–49 |
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Duffing oscillator with an external harmonic impact and derived variables fractional Remann-Liouville, is characterized by viscous friction
V. A. Kim
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50–54 |
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On a dynamic hereditarity system that simulates the economic cycle
D. V. Makarov
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55–61 |
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Sustainable development of society: synergetic approach
V. A. Shevlokov
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62–67 |
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INFORMATION AND COMPUTATION TECHNOLOGIES
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Calculation of entropy Karachay-Balkar texts and simulation of phrases
M. B. Tkhamokov, A. L. Nagorov, Z. O. Beslaneev, A. H. Kodzokov
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68–72 |
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TEACHING MATERIALS
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Solutions of mathematical olympiad «Vitus Bering - 2016»
G. M. Vodinchar, O. K. Zhdanova, A. S. Perezhogin, O. V. Sheremetyeva, T. P. Yakovleva
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73–78 |
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þHow to learn to solve problems with a parameter?
O. K. Zhdanova
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79–89 |
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The crediting of work of section «Functions» (for secondary vocational education)
T. P. Yakovleva
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90–113 |
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