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Publications in Math-Net.Ru |
Citations |
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2022 |
| 1. |
B. A. Plamenevskii, A. S. Poretskii, “The Maxwell system in nonhomogeneous anisotropic waveguides with slowly stabilizing characteristics of filling medium”, Algebra i Analiz, 34:4 (2022), 107–187  ; St. Petersburg Math. J., 34:4 (2023), 635–693 |
| 2. |
B. A. Plamenevsky, A. S. Poretsky, O. V. Sarafanov, “A method for approximate computation of the scattering matrix in acoustic diffraction gratings”, Zap. Nauchn. Sem. POMI, 516 (2022), 238–252 |
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2020 |
| 3. |
B. A. Plamenevskii, A. S. Poretskii, “Radiation and scattering in electromagnetic waveguides near thresholds”, Algebra i Analiz, 32:4 (2020), 234–270 ; St. Petersburg Math. J., 32:4 (2021), 781–807 |
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| 4. |
B. A. Plamenevskii, A. S. Poretskii, O. V. Sarafanov, “A method for approximate computation of waveguide scattering matrices”, Uspekhi Mat. Nauk, 75:3(453) (2020), 123–182    ; Russian Math. Surveys, 75:3 (2020), 509–568   |
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2018 |
| 5. |
B. A. Plamenevskiĭ, A. S. Poretskiĭ, “On the behavior of waveguide scattering matrices near thresholds”, Algebra i Analiz, 30:2 (2018), 188–237 ; St. Petersburg Math. J., 30:2 (2019), 285–319 |
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2017 |
| 6. |
B. A. Plamenevskiĭ, A. S. Poretskiĭ, “The Maxwell system in waveguides with several cylindrical outlets to infinity and non-homogeneous anisotropic filling”, Algebra i Analiz, 29:2 (2017), 89–126 ; St. Petersburg Math. J., 29:2 (2018), 289–314 |
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2015 |
| 7. |
B. A. Plamenevskii, A. S. Poretskii, O. V. Sarafanov, “On Computation of Waveguide Scattering Matrices for the Maxwell System”, Funktsional. Anal. i Prilozhen., 49:1 (2015), 93–96 ; Funct. Anal. Appl., 49:1 (2015), 77–80 |
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2014 |
| 8. |
B. A. Plamenevskii, A. S. Poretckii, O. V. Sarafanov, “Method for computing waveguide scattering matrices in vicinity of thresholds”, Algebra i Analiz, 26:1 (2014), 128–164 ; St. Petersburg Math. J., 26:1 (2015), 91–116 |
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2013 |
| 9. |
B. A. Plamenevskiĭ, A. S. Poretskiĭ, “The Maxwell system in waveguides with several cylindrical ends”, Algebra i Analiz, 25:1 (2013), 94–155 ; St. Petersburg Math. J., 25:1 (2014), 63–104 |
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