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Eugen Smolkin

Universitetslektor

Forskningsämne: Matematik

026-648665

eugen.smolkin@hig.se

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Artiklar

Vetenskapliga artiklar, refereegranskade

  • Smolkin, E. (2025). Numerical Modeling of Electromagnetic Modes in a Planar Stratified Medium with a Graphene Interface. Computation, 13(7), Artikel 157. 10.3390/computation13070157 [Mer information]

  • Smolkin, E., Smirnov, Y. & Snegur, M. (2024). Solution of the Vector Three-Dimensional Inverse Problem on an Inhomogeneous Dielectric Hemisphere Using a Two-Step Method. Computation, 12(11), 213-213 [Mer information]

  • Smolkin, E. & Smirnov, Y. (2023). Numerical Study of the Spectrum of TE-Polarized Electromagnetic Waves of a Goubau Line Coated with Graphene. Photonics, 10(12), Artikel 97. 10.3390/photonics10121297 [Mer information]

  • Smirnov, Y. & Smolkin, E. (2023). On the Existence of an Infinite Spectrum of Damped Leaky TE-Polarized Waves in an Open Inhomogeneous Cylindrical Metal–Dielectric Waveguide Coated with a Graphene Layer. Differential equations, 59(9), 1193-1198 [Mer information]

  • Smirnov, Y. & Smolkin, E. (2023). The Method of Integral Variational Relations in the Problem of Eigenwaves of a Plane Dielectric Layer Coated with Graphene. Lobachevskii Journal of Mathematics, 44(9), 4070-4078 [Mer information]

  • Smolkin, E. & Snegur, M. (2022). Mathematical Theory of Leaky Waves in an Anisotropic Waveguide. Lobachevskii Journal of Mathematics, 43(5), 1285-1292 [Mer information]

  • Smolkin, E., Smirnov, Y. & Shestopalov, Y. (2022). Surface waves in an open circular waveguide filled with inhomogeneous chiral media. Journal Electromagnetic Waves and Applications, 36(4), 505-519 [Mer information]

  • Smirnov, Y., Smolkin, E. & Shestopalov, Y. (2019). Diffraction of a TE-Polarized Wave by a Nonlinear Goubau Line. Radio Science, 54(1), 151-157 [Mer information]

  • Shestopalov, Y., Smolkin, E. & Smirnov, Y. (2019). On the existence of the nonlinear leaky TE-polarized waves in a metal–dielectric cylindrical waveguide. Wave motion, 91, Artikel 102378 [Mer information]

  • Smirnov, Y., Smolkin, E. & Shestopalov, Y. (2018). On the existence of non-polarized azimuthal-symmetric electromagnetic waves in circular metal-dielectric waveguide filled with nonlinear radially inhomogeneous medium. Journal Electromagnetic Waves and Applications, 32(11), 1389-1408 [Mer information]

  • Shestopalov, Y., Smolkin, E. & Kuzmina, E. (2018). Spectra of Nonselfadjoint Eigenvalue Problems for Elliptic Systems in Mathematical Models of the Wave Propagation in Open Waveguides. Lobachevskii Journal of Mathematics, 39(8), 1117-1129 [Mer information]

  • Smolkin, E. & Shestopalov, Y. (2017). Nonlinear Goubau line. Journal Electromagnetic Waves and Applications, 31(8), 781-797 [Mer information]

  • Smolkin, E. (2017). Numerical Method for Electromagnetic Wave Propagation Problem in a Cylindrical Inhomogeneous Metal Dielectric Waveguiding Structures. Mathematical Modelling and Analysis, 22(3), 271-282. 10.3846/13926292.2017.1306809 [Mer information]

Konferensbidrag

  • Smolkin, E. & Shestopalov, Y. (2025). Wave Propagation in an Inhomogeneous Dielectric Slab Containing Two Plane-Parallel Layers Separated by a Graphene Film. 2025 International Conference on Electromagnetics in Advanced Applications (ICEAA). S. 1010-1013. [Mer information]

  • Shestopalov, Y. & Smolkin, E. (2024). Explicit determination of the spectrum of normal waves in an inhomogeneous plane-parallel dielectric layer with a parabolic permittivity profile. 2024 International Conference on Electromagnetics in Advanced Applications (ICEAA). S. 60-64. [Mer information]

  • Shestopalov, Y. & Smolkin, E. (2023). Numerical simulation of the planar waveguide. 2023 International Conference on Electromagnetics in Advanced Applications (ICEAA). [Mer information]

  • Martynova, V. & Smolkin, E. (2022). Complex waves in the inhomogeneous dielectric lossy Goubau line. 2022 3rd URSI Atlantic and Asia Pacific Radio Science Meeting. [Mer information]

  • Martynova, V. & Smolkin, E. (2022). Numerical method for solving hybrid TE-TE wave propagation problems in a shielded plane nonlinear waveguide. 2022 3rd URSI Atlantic and Asia Pacific Radio Science Meeting. [Mer information]

  • Snegur, M., Smirnov, Y., Smolkin, E. & Lapich, A. (2022). Surface waves in an open circular waveguide filled with inhomogeneous chiral media. 2022 3rd URSI Atlantic and Asia Pacific Radio Science Meeting. [Mer information]

  • Shestopalov, Y., Smolkin, E. & Snegur, M. (2021). Nonlinear TE-waves in nonhomogeneous Goubau Line. 2021 International Conference on Electromagnetics in Advanced Applications (ICEAA). S. 352-355. [Mer information]

  • Shestopalov, Y., Smolkin, E. & Snegur, M. (2019). New Propagation Regimes of TE Waves in a Waveguide filled with a Nonlinear Dielectric Metamaterial. 2019 URSI Asia-Pacific Radio Science Conference (AP-RASC). [Mer information]

  • Smolkin, E., Snegur, M. & Shestopalov, Y. (2018). Diffraction of TM Polarized EM Waves by a Nonlinear Inhomogeneous Dielectric Cylinder. 2018 Progress in Electromagnetics Research Symposium (PIERS-Toyama). S. 66-70. [Mer information]

  • Shestopalov, Y., Smirnov, Y. & Smolkin, E. (2018). New Propagation Regimes of Symmetric Hybrid Waves in a Nonlinear Metal-Dielectric Waveguide. [Mer information]

  • Smolkin, E., Snegur, M. & Shestopalov, Y. (2018). Nonlinear Hybrid Waves in a Cylindrical Anisotropic Metal-Dielectric Waveguide. 2018 Progress in Electromagnetics Research Symposium (PIERS-Toyama). S. 1948-1954. [Mer information]

  • Shestopalov, Y., Smolkin, E. & Snegur, M. (2018). Numerical Study of Multilayer Nonlinear Inhomogeneous Goubau Lines. Proceedings of the 2018 International Conference on Electromagnetics in Advanced Application (ICEAA). S. 126-129. [Mer information]

  • Shestopalov, Y., Smolkin, E. & Snegur, M. (2018). TE-polarized Wave Diffraction by a Cylinder Covered with Nonlinear Dielectric Layer. Proceedings of 2018 IEEE Asia-Pacific Conference on Antennas and Propagation (APCAP). S. 321-322. [Mer information]

  • Smolkin, E., Shestopalov, Y. & Snegur, M. (2017). Diffraction of TM polarized electromagnetic waves by a nonlinear inhomogeneous metal-dielectric waveguide. 2017 International Conference on Electromagnetics in Advanced Applications (ICEAA). S. 1288-1291. [Mer information]

  • Smolkin, E. (2017). Numerical method for electromagnetic wave propagation problem in a cylindrical anisotropic inhomogeneous metal-dielectric waveguide. Progress in Electromagnetics Research Symposium. S. 3201-3208. [Mer information]

  • Smolkin, E. (2017). The azimuthal symmetric hybrid waves in nonlinear cylindrical waveguide. Progress in Electromagnetics Research Symposium. S. 348-353. [Mer information]

  • Smolkin, E. & Tsupak, A. (2016). Galerkin method for solving scalar problems of diffraction by a partially shielded inhomogeneous body. Proceedings of the 2016 18th International Conference on Electromagnetics in Advanced Applications, ICEAA 2016. S. 360-363. [Mer information]

  • Smolkin, E. & Shestopalov, Y. (2016). Nonlinear coupled TE-TM waves in Goubau line. Proceedings of the 2016 18th International Conference on Electromagnetics in Advanced Applications, ICEAA 2016. S. 356-359. [Mer information]

  • Smolkin, E. & Shestopalov, Y. (2016). Numerical study of multilayered nonlinear inhomogeneous waveguides in the case of TE polarization. [Mer information]

  • Smolkin, E. & Shestopalov, Y. (2016). Numerical study of multilayered nonlinear inhomogeneous waveguides in the case of TM polarization. [Mer information]

  • Medvedik, M., Smirnov, Y., Smolkin, E. & Tsupak, A. (2015). Electromagnetic wave diffraction by a system of non-intersecting obstacles of various dimensions. Proceedings of the 2015 International Conference on Electromagnetics in Advanced Applications. S. 1568-1571. [Mer information]

  • Smolkin, E. (2015). Goubau line filled with nonlinear medium : Numerical study of TM-polarized waves. Proceedings of the 2015 International Conference on Electromagnetics in Advanced Applications. S. 1572-1575. [Mer information]

Böcker

  • Smolkin, E. (2026). Nonlinear Waves in a Goubau Line. Springer Series in Optical Sciences. Singapore, Springer. [Mer information]

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Sidan uppdaterades 2024-04-19