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Citations (Crossref Cited-By Service + Math-Net.Ru) |
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 2023 |
| 1. |
F. L. Bakharev, S. G. Matveenko, “Spectra of the Dirichlet Laplacian in 3-dimensional polyhedral layers”, Algebra i Analiz, 35:4 (2023), 1–19  |
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| 2020 |
| 2. |
F. L. Bakharev, S. A. Nazarov, Siberian Math. J., 61:2 (2020), 233–247     |
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| 2021 |
| 3. |
F. L. Bakharev, S. A. Nazarov, “Criteria for the absence and existence of bounded solutions at the threshold frequency in a junction of quantum waveguides”, St. Petersburg Math. J., 32:6 (2021), 955–973 |
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| 2019 |
| 4. |
F. L. Bakharev, S. A. Nazarov, “Eigenvalue asymptotics of long Kirchhoff plates with clamped edges”, Sb. Math., 210:4 (2019), 473–494    |
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| 2018 |
| 5. |
F. L. Bakharev, M. E. Pérez, “Spectral gaps for the Dirichlet-Laplacian in a 3-D waveguideperiodically perturbed by a family of concentrated masses”, Mathematische Nachrichten, 291:4 (2018), 10.1002/mana.201600270 , 20 pp. http://onlinelibrary.wiley.com/doi/10.1002/mana.201600270/full
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4
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| 6. |
F. L. Bakharev, P. Exner, “Geometrically Induced Spectral Effects in Tubes with a Mixed Dirichlet–Neumann Boundary”, Reports on Mathematical Physics, 82:2 (2018), 213–231 , arXiv: https://arxiv.org/abs/1708.08068
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2
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| 2017 |
| 7. |
F. L. Bakharev, S. G. Matveenko, S. A. Nazarov, “Examples of Plentiful Discrete Spectra in Infinite Spatial Cruciform Quantum Waveguides”, Z. Anal. Anwend., 36:3 (2017), 329–341 , arXiv: https://arxiv.org/abs/1604.05564
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5
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| 8. |
F. L. Bakharev, G. Cardone, S. A. Nazarov, J. Taskinen, “Effects of Rayleigh Waves on the Essential Spectrum in Perturbed Doubly Periodic Elliptic Problems”, Integral Equations and Operator Theory, 88:3 (2017), 373–386 , arXiv: https://arxiv.org/abs/1604.02835
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6
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| 9. |
F. L. Bakharev, J. Taskinen,, “Bands in the spectrum of a periodic elastic waveguide”, Z. Angew. Math. Phys., 68:5 (2017) , arXiv: https://arxiv.org/abs/1602.04793
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4
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| 2018 |
| 10. |
F. L. Bakharev, S. G. Matveenko, S. A. Nazarov, “Rectangular lattices of cylindrical quantum waveguides. I. Spectral problems in a finite cross”, St. Petersburg Math. J., 29:3 (2018), 423–437 |
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| 2017 |
| 11. |
F. L. Bakharev, S. G. Matveenko, S. A. Nazarov, “Discrete spectrum of x-shaped waveguide”, St. Petersburg Math. J., 28:2 (2017), 171–180 |
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| 2016 |
| 12. |
F. L. Bakharev, S. A. Nazarov, “Open waveguides in doubly periodic junctions of domains with different limit dimensions”, Siberian Math. J., 57:6 (2016), 943–956 |
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| 2015 |
| 13. |
F. L. Bakharev, S. A. Nazarov, “Gaps in the spectrum of a waveguide composed of domains with different limiting dimensions”, Siberian Math. J., 56:4 (2015), 575–592 |
| 14. |
F. L. Bakharev, S. G. Matveenko, S. A. Nazarov, “Spectra of three-dimensional cruciform and lattice quantum waveguides”, DOKLADY MATHEMATICS, 92:1 (2015), 514-518
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3
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| 2014 |
| 15. |
F. L. Bakharev, K. Ruotsalainen, J. Taskinen, “Spectral gaps for the linear surface wave model in periodic channels”, The Quarterly Journal of Mechanics and Applied Mathematics, 67:3 (2014), 343–362 , arXiv: https://arxiv.org/abs/1212.6615
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7
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| 2013 |
| 16. |
F. L. Bakharev, S. A. Nazarov, K. M. Ruotsalainen, “A gap in the spectrum of the Neumann-Laplacian on a periodic waveguide”, Applicable Analysis, 92:9 (2013), 1889–1915 , arXiv: https://arxiv.org/abs/1110.5990
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14
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| 17. |
F. L. Bakharev, S. A. Nazarov, G. Sweers, “A sufficient condition for a discrete spectrum of the Kirchhoff plate with an infinite peak”, Mathematics and Mechanics of Complex Systems, 1:2 (2013), 233–247 , arXiv: https://arxiv.org/abs/1203.2331 |
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| 2009 |
| 18. |
F. L. Bakharev, S. A. Nazarov, “On the structure of the spectrum for the elasticity problem in a body with a supersharp spike”, Siberian Math. J., 50:4 (2009), 587–595 |
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| 2006 |
| 19. |
F. L. Bakharev, “Extremally distant normed spaces with additional restrictions”, Math. Notes, 79:3 (2006), 314–326 |
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| 2007 |
| 20. |
F. L. Bakharev, “Estimation of maximal distances between spaces with norms invariant under a group of operators”, J. Math. Sci. (N. Y.), 141:5 (2007), 1526–1530 |
| 21. |
F. L. Bakharev, “Generalization of some classical results to the case of the modified Banach–Mazur distance”, J. Math. Sci. (N. Y.), 141:5 (2007), 1517–1525 |
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