Search Results - "Kolesov, A. E"

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  1. 1

    Raman Spectra of Graphene Synthesized by Chemical Vapor Deposition from Decane by Tivanov, M. S., Kolesov, E. A., Korolik, O. V., Saad, A. M., Kovalchuk, N. G., Komissarov, I. V., Labunov, V. A., Opielak, M., Zukowski, P., Koltunowicz, T. N.

    Published in Journal of applied spectroscopy (01-01-2018)
    “…Raman spectroscopy was used to study the structural properties of graphene synthesized by chemical vapor deposition using decane (C 10 H 22 ) as a precursor at…”
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    Journal Article
  2. 2

    Splitting schemes for poroelasticity and thermoelasticity problems by Kolesov, A.E., Vabishchevich, P.N., Vasilyeva, M.V.

    “…In this work, we consider the coupled systems of linear unsteady partial differential equations, which arise in the modelling of poroelasticity processes…”
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    Journal Article
  3. 3

    Ion irradiation of supported graphene: Defect formation and atmospheric doping by Kolesov, E.A., Tivanov, M.S., Korolik, O.V., Skuratov, V.A., Kapitanova, O.O., Panin, G.N.

    “…[Display omitted] •Substrate contribution to the defect formation – from 55% to 90%.•Substrate sputtering is dominant defect source in graphene for 46 MeV Ar…”
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    Journal Article
  4. 4

    Numerical Solution of Plate Poroelasticity Problems by Iliev, O. P., Kolesov, A. E., Vabishchevich, P. N.

    Published in Transport in porous media (01-12-2016)
    “…We consider the numerical solution of boundary value problems for poroelastic plates. The basic system of equations consists of the biharmonic equation for…”
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  5. 5

    Effect of the Substrate on Phonon Properties of Graphene Estimated by Raman Spectroscopy by Tivanov, M. S., Kolesov, E. A., Korolik, O. V., Saad, A. M., Komissarov, I. V.

    “…Low-temperature Raman studies of supported graphene are presented. A linear temperature dependence of 2D peak linewidths was observed with the coefficients of…”
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  6. 6

    Significant G peak temperature shift in Raman spectra of graphene on copper by Tivanov, M. S., Kolesov, E. A., Praneuski, A. G., Korolik, O. V., Saad, A. M., Komissarov, I. V., Kovalchuk, N. G.

    “…Linear G peak position temperature dependence in Raman spectra of graphene synthesized by chemical vapor deposition from decane on copper (220) with a shift…”
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  7. 7

    Low-temperature anharmonic phonon properties of supported graphene by Kolesov, E.A., Tivanov, M.S., Korolik, O.V., Saad, A.M., Komissarov, I.V.

    Published in Carbon (New York) (01-01-2017)
    “…Temperature-dependent Raman studies of anharmonic phonon-phonon processes in supported graphene are presented. Different G peak position temperature…”
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  8. 8

    Splitting scheme for poroelasticity and thermoelasticity problems by Vabishchevich, P. N., Vasil’eva, M. V., Kolesov, A. E.

    “…Boundary value problems in thermoelasticity and poroelasticity (filtration consolidation) are solved numerically. The underlying system of equations consists…”
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  9. 9

    Graphene on SiO2/Si and Al2O3 under thermal annealing and electric current: Competition of dopant desorption and conformation to substrate by Kolesov, E.A., Tivanov, M.S., Korolik, O.V., Svito, I.A., Antonovich, A.S., Klishin, Yu, Ghazaryan, D.A., Arsenin, A.V., Volkov, V.S., Kapitanova, O.O., Panin, G.N.

    Published in Diamond and related materials (01-11-2023)
    “…In this work, we study phonon and electronic properties of graphene on SiO2/Si and Al2O3 by simultaneous Raman and electrical measurements in the temperature…”
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    Journal Article
  10. 10

    Splitting schemes with respect to physical processes for double-porosity poroelasticity problems by Kolesov, A. E, Vabishchevich, P. N

    Published 24-01-2016
    “…We consider unsteady poroelasticity problem in fractured porous medium within the classical Barenblatt double-porosity model. For numerical solution of…”
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    Journal Article
  11. 11

    Splitting schemes for poroelasticity and thermoelasticity problems by Kolesov, A. E, Vabishchevich, P. N, Vasilyeva, M. V

    Published 15-11-2013
    “…In this work, we consider the coupled systems of linear unsteady partial differential equations, which arise in the modeling of poroelasticity processes…”
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    Journal Article
  12. 12