|
|
|
Publications in Math-Net.Ru |
Citations |
|
2021 |
| 1. |
M. O. Snegur, “Numerical study of the spectrum of complex waves of a plane waveguide”, University proceedings. Volga region. Physical and mathematical sciences, 2021, no. 4, 46–56  |
| 2. |
E. Yu. Smol'kin, M. O. Snegur, “The method of operator beams and operator functions in the problem of normal waves of a closed regular inhomogeneous dielectric waveguide of arbitrary cross section”, University proceedings. Volga region. Physical and mathematical sciences, 2021, no. 2, 77–89 |
| 3. |
E. D. Derevyanchyk, A. O. Lapich, M. O. Snegur, “A numerical method for solving the problem of TE-polarized waves' propagation in a multilayer inhomogeneous circular waveguide filled with a metamaterial”, University proceedings. Volga region. Physical and mathematical sciences, 2021, no. 1, 102–111 |
| 4. |
E. Yu. Smol'kin, M. O. Snegur, “Numerical investigation of the TE-polarized complex electromagnetic waves in an open nonhomogeneous layer”, University proceedings. Volga region. Physical and mathematical sciences, 2021, no. 1, 10–19 |
| 5. |
Yu. G. Smirnov, E. Yu. Smol'kin, M. O. Snegur, “Numerical study of propagation of nonlinear coupled surface and leaky electromagnetic waves in a circular cylindrical metal–dielectric waveguide”, Zh. Vychisl. Mat. Mat. Fiz., 61:8 (2021), 1378–1389  ; Comput. Math. Math. Phys., 61:8 (2021), 1353–1363   |
3
|
|
2020 |
| 6. |
A. O. Lapich, E. Yu. Smol'kin, A. S. Shutkov, M. O. Snegur, “A numerical method for solving the problem of propagation of outleting TE-polarized waves in a multilayer circular waveguide”, University proceedings. Volga region. Physical and mathematical sciences, 2020, no. 3, 114–126 |
|
2019 |
| 7. |
M. O. Snegur, V. Yu. Martynova, “Hybrid waves of a shielded waveguide with nonlinear inhomogeneous filling”, University proceedings. Volga region. Physical and mathematical sciences, 2019, no. 4, 95–104 |
1
|
| 8. |
E. Yu. Smol'kin, M. O. Snegur, A. O. Lapich, L. Yu. Gamayunova, “The study of nonlinear eigenvalue problems for the Maxwell equation system describing the propagation of electromagnetic waves in regular nonuniform shielded (closed) waveguide structures of circular cross section”, University proceedings. Volga region. Physical and mathematical sciences, 2019, no. 3, 36–46 |
|
2018 |
| 9. |
E. Yu. Smol'kin, M. O. Snegur, “The method of operator functions in the problem of normal waves of an anisotropic screened waveguide of arbitrary section”, University proceedings. Volga region. Physical and mathematical sciences, 2018, no. 3, 52–63 |
| 10. |
E. Yu. Smol'kin, M. O. Snegur, “A numerical research of a proper wave spectrum of an anisotropic dielectric waveguide”, University proceedings. Volga region. Physical and mathematical sciences, 2018, no. 1, 72–82 |
| 11. |
Yu. G. Smirnov, E. Yu. Smolkin, M. O. Snegur, “Analysis of the spectrum of azimuthally symmetric waves of an open inhomogeneous anisotropic waveguide with longitudinal magnetization”, Zh. Vychisl. Mat. Mat. Fiz., 58:11 (2018), 1955–1970 ; Comput. Math. Math. Phys., 58:11 (2018), 1887–1901 |
16
|
|
2017 |
| 12. |
E. Yu. Smol'kin, M. O. Snegur, E. A. Khorosheva, “A numerical research of the range of normal modes of an open inhomogeneous waveguide with circular cross-section”, University proceedings. Volga region. Physical and mathematical sciences, 2017, no. 4, 76–86 |
1
|
| 13. |
Yu. G. Smirnov, E. Yu. Smol'kin, M. O. Snegur, “On spectrum's discrete nature in the problem of azimuthal symmetrical waves of an open nonhomogeneous anisotropic waveguide with longitudinal magnetization”, University proceedings. Volga region. Physical and mathematical sciences, 2017, no. 3, 50–64 |
2
|
| 14. |
E. Yu. Smol'kin, M. O. Snegur, “A numerical method to solve the electromagnetic wave propagation problem in a cylindrical anisotropic inhomogeneous waveguide with longitudinal magnetization”, University proceedings. Volga region. Physical and mathematical sciences, 2017, no. 2, 32–43 |
2
|
|
| Organisations |
|
| |
|
|
Contact us: