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Publications in Math-Net.Ru |
Citations |
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2022 |
| 1. |
Yu. Kh. Eshkabilov, D. J. Kulturaev, “On discrete spectrum of one two-particle lattice Hamiltonian”, Ufimsk. Mat. Zh., 14:2 (2022), 101–111  ; Ufa Math. J., 14:2 (2022), 97–107 |
| 2. |
D. J. Kulturayev, Yu. Kh. Eshkabilov, “Spectral properties of self-adjoint partially integral operators with non-degenerate kernels”, Vladikavkaz. Mat. Zh., 24:4 (2022), 91–104  |
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2021 |
| 3. |
Yu. Kh. Eshkabilov, R. R. Kucharov, “Partial integral operators of Fredholm type on Kaplansky–Hilbert module over $L_0$”, Vladikavkaz. Mat. Zh., 23:3 (2021), 80–90 |
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2020 |
| 4. |
G. P. Arzikulov, Yu. Kh. Eshkabilov, “About the spectral properties of one three-partial model operator”, Izv. Vyssh. Uchebn. Zaved. Mat., 2020, no. 5, 3–10 ; Russian Math. (Iz. VUZ), 64:5 (2020), 1–7   |
| 5. |
Yu. Kh. Eshkabilov, G. I. Botirov, F. H. Haydarov, “Phase transitions for models with a continuum set of spin values on
a Bethe lattice”, TMF, 205:1 (2020), 146–155  ; Theoret. and Math. Phys., 205:1 (2020), 1372–1380 |
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2019 |
| 6. |
Yusup Kh. Eshkabilov, Shohruh D. Nodirov, “Positive fixed points of cubic operators on $\mathbb{R}^{2}$ and Gibbs measures”, J. Sib. Fed. Univ. Math. Phys., 12:6 (2019), 663–673 |
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2017 |
| 7. |
Yu. Kh. Eshkabilov, F. H. Haydarov, “Lyapunov operator $\mathcal{L}$ with degenerate kernel and Gibbs measures”, Nanosystems: Physics, Chemistry, Mathematics, 8:5 (2017), 553–558 |
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2016 |
| 8. |
Yu. Kh. Eshkabilov, Sh. P. Bobonazarov, R. I. Teshaboev, “Translation-invariant Gibbs measures for a model with logarithmic potential on a Cayley tree”, Nanosystems: Physics, Chemistry, Mathematics, 7:5 (2016), 893–899 |
| 9. |
Yu. Kh. Èshkabilov, “Spectrum of a model three-particle Schrödinger operator”, TMF, 186:2 (2016), 311–322 ; Theoret. and Math. Phys., 186:2 (2016), 268–279 |
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2015 |
| 10. |
Yu. Kh. Eshkabilov, F. H. Haydarov, “On positive solutions of the homogeneous Hammerstein integral equation”, Nanosystems: Physics, Chemistry, Mathematics, 6:5 (2015), 618–627 |
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2014 |
| 11. |
G. P. Arzikulov, Yu. Kh. Eshkabilov, “On the essential and the discrete spectra of a Fredholm type partial integral operator”, Mat. Tr., 17:2 (2014), 23–40 ; Siberian Adv. Math., 25:4 (2015), 231–242 |
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| 12. |
R. R. Kucharov, Yu. Kh. Eshkabilov, “On the number of negative eigenvalues of a partial integral operator”, Mat. Tr., 17:1 (2014), 128–144 ; Siberian Adv. Math., 25:3 (2015), 179–190 |
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2013 |
| 13. |
Yu. Kh. Èshkabilov, R. R. Kucharov, “Efimov's effect for partial integral operators of fredholm type”, Nanosystems: Physics, Chemistry, Mathematics, 4:4 (2013), 529–537 |
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2012 |
| 14. |
Yu. Kh. Eshkabilov, “On the discrete spectrum of partial integral operators”, Mat. Tr., 15:2 (2012), 194–203 ; Siberian Adv. Math., 23:4 (2013), 227–233 |
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| 15. |
Yu. Kh. Èshkabilov, “On infinite number of negative eigenvalues of the Friedrichs model”, Nanosystems: Physics, Chemistry, Mathematics, 3:6 (2012), 16–24 |
| 16. |
Yu. Kh. Eshkabilov, R. R. Kucharov, “Essential and discrete spectra of the three-particle Schrödinger operator on a lattice”, TMF, 170:3 (2012), 409–422 ; Theoret. and Math. Phys., 170:3 (2012), 341–353 |
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2011 |
| 17. |
Yu. Kh. Eshkabilov, “On infinity of the discrete spectrum of operators in the Friedrichs model”, Mat. Tr., 14:1 (2011), 195–211 ; Siberian Adv. Math., 22:1 (2012), 1–12 |
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2010 |
| 18. |
Yu. Kh. Èshkabilov, “The Efimov effect for a model “three-particle” discrete Schrödinger operator”, TMF, 164:1 (2010), 78–87 ; Theoret. and Math. Phys., 164:1 (2010), 896–904 |
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2008 |
| 19. |
Yu. Kh. Eshkabilov, “Essential and discrete spectra of partially integral operators”, Mat. Tr., 11:2 (2008), 187–203 ; Siberian Adv. Math., 19:4 (2009), 233–244 |
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| 20. |
Yu. Kh. Eshkabilov, “Partially integral operators with bounded kernels”, Mat. Tr., 11:1 (2008), 192–207 ; Siberian Adv. Math., 19:3 (2009), 151–161 |
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2006 |
| 21. |
Yu. Kh. Èshkabilov, “A discrete "three-particle" Schrödinger operator in the Hubbard model”, TMF, 149:2 (2006), 228–243  ; Theoret. and Math. Phys., 149:2 (2006), 1497–1511 |
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| 22. |
Yu. Kh. Èshkabilov, “On the spectral properties of operators in the Friedrichs model with a noncompact kernel in the space of functions of two variables”, Vladikavkaz. Mat. Zh., 8:3 (2006), 53–67 |
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