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Publications in Math-Net.Ru |
Citations |
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2023 |
1. |
A. N. Korshunova, V. D. Lakhno, “Transition from a uniform mode of polaron motion to an oscillatory one when the initial polaron state changes”, Keldysh Institute preprints, 2023, 053, 26 pp. |
2. |
A. N. Korshounova, V. D. Lakhno, “Transition from a uniform mode of polaron motion to an oscillatory one when the initial polaron state changes”, Mat. Biolog. Bioinform., 18:2 (2023), 446–463 |
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2022 |
3. |
A. N. Korshunova, V. D. Lakhno, “Low-density components of a Holstein polaron during its uniform motion in a constant electric field in the initial period of time”, Keldysh Institute preprints, 2022, 078, 19 pp. |
4. |
A. N. Korshounova, V. D. Lakhno, “The incipient formation of the internal dynamics of a uniformly moving polaron in a polynucleotide chain subjected to a constant electric field”, Mat. Biolog. Bioinform., 17:Suppl. (2022), 42–52 |
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5. |
A. N. Korshounova, V. D. Lakhno, “Charge motion along polynucleotide chains in a constant electric field depends on the charge coupling constant with chain displacements”, Mat. Biolog. Bioinform., 17:Suppl. (2022), 1–13 |
6. |
A. N. Korshounova, V. D. Lakhno, “The incipient formation of the internal dynamics of a uniformly moving polaron in a polynucleotide chain subjected to a constant electric field”, Mat. Biolog. Bioinform., 17:2 (2022), 452–464 |
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2021 |
7. |
A. N. Korshounova, V. D. Lakhno, “Charge motion along polynucleotide chains in a constant electric field depends on the charge coupling constant with chain displacements”, Mat. Biolog. Bioinform., 16:2 (2021), 411–421 |
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2020 |
8. |
A. N. Korshounova, V. D. Lakhno, “Charge transfer by polarons in a homogeneous $Poly\,G$/$Poly\,C$-chain subjected to a constant electric field in terms of the Peyrard–Bishop–Holstein model”, Zhurnal Tekhnicheskoi Fiziki, 90:9 (2020), 1528–1536 ; Tech. Phys., 65:9 (2020), 1467–1474 |
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2019 |
9. |
A. N. Korshunova, V. D. Lakhno, “Bloch oscillations of the Holstein polaron in the process of its uniform motion along a chain in a constant electric field”, Keldysh Institute preprints, 2019, 085, 30 pp. |
1
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10. |
A. N. Korshounova, V. D. Lakhno, “Two types of oscillations of the Holstein polaron uniformly moving along a polynucleotide chain in a constant electric field”, Mat. Biolog. Bioinform., 14:2 (2019), 477–487 |
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2018 |
11. |
A. N. Korshunova, V. D. Lakhno, “Rapid formation of a moving polaron state in a homogeneous molecular polynucleotide chain of finite length”, Keldysh Institute preprints, 2018, 231, 22 pp. |
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12. |
A. N. Korshunova, V. D. Lakhno, “Modeling of stationary and nonstationary regimes of charge transfer in a homogeneous Holstein chain in a constant electric field”, Keldysh Institute preprints, 2018, 028, 18 pp. |
13. |
A. N. Korshounova, V. D. Lakhno, “Simulation of the stationary and nonstationary charge transfer conditions in a uniform Holstein chain placed in constant electric field”, Zhurnal Tekhnicheskoi Fiziki, 88:9 (2018), 1312–1319 ; Tech. Phys., 63:9 (2018), 1270–1276 |
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14. |
A. N. Korshounova, V. D. Lakhno, “The peculiarities of charge motion in the molecular polynucleotide chains of finite length. The rapid formation of a moving polaron state”, Mat. Biolog. Bioinform., 13:2 (2018), 534–550 |
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2017 |
15. |
A. N. Korshunova, V. D. Lakhno, “The peculiarities of polaron motion in the molecular polynucleotide chains of finite length in the presence of localized excitations in the chain”, Mat. Biolog. Bioinform., 12:1 (2017), 204–224 |
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2016 |
16. |
A. N. Korshunova, V. D. Lakhno, “The peculiarities of polaron motion in the molecular polynucleotide chains of finite length”, Mat. Biolog. Bioinform., 11:2 (2016), 141–158 |
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2010 |
17. |
V. D. Lakhno, A. N. Korshounova, “Formation of stationary electronic states in finite homogeneous molecular chains”, Mat. Biolog. Bioinform., 5:1 (2010), 1–29 |
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2008 |
18. |
V. D. Lakhno, A. N. Korshounova, “The modelling of selftrapped state formation in homogeneous polynucleotide chain”, Nelin. Dinam., 4:2 (2008), 193–214 |
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2007 |
19. |
A. N. Korshounova, V. D. Lakhno, “Simulation of soliton formation in a uniform chain”, Matem. Mod., 19:1 (2007), 3–13 |
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