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Dymov Andrej Victorovich
(recent publications)
(recent publications)
| | | by years | | | scientific publications | | | by types | | |
 2020 |
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| 1. |
A. V. Dymov, “Asimptoticheskie otsenki singulyarnykh integralov ot drobei, v znamenatelyakh kotorykh stoit proizvedenie blochnykh kvadratichnykh form”, Izbrannye voprosy matematiki i mekhaniki, Sbornik statei. K 70-letiyu so dnya rozhdeniya akademika Valeriya Vasilevicha Kozlova, Tr. MIAN, 310, MIAN, M., 2020 (to appear)  |
| 2. |
A. V. Dymov, S. B. Kuksin, “On the Zakharov-Lvov stochastic model for wave turbulence”, Dokl. RAN. Math. Inf. Proc. upr., 491:1 (2020),   |
| 2019 |
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| 3. |
Alexander I. Bufetov, Andrey V. Dymov, “A functional limit theorem for the sine-process”, Int. Math. Res. Not. IMRN, 2019:1 (2019),    |
| 4. |
Alexander I. Bufetov, Andrey V. Dymov, Hirofumi Osada, “The logarithmic derivative for point processes with equivalent Palm measures”, J. Math. Soc. Japan, 71:2 (2019),  |
| 5. | Andrey Dymov, Sergei Kuksin, Formal expansions in stochastic model for wave turbulence 1: kinetic limit, 2019 , 67 pp., arXiv: 1907.04531 |
| 6. | Andrey Dymov, Sergei Kuksin, Formal expansions in stochastic model for wave turbulence 2: method of diagram decomposition, 2019 , 52 pp., arXiv: 1907.02279 |
| 2018 |
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| 7. |
A. V. Dymov, “Asymptotic Behavior of a Network of Oscillators Coupled to Thermostats of Finite Energy”, Russ. J. Math. Phys., 25:2 (2018), (cited: 1) |
| 2016 |
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| 8. |
Andrey Dymov, “Nonequilibrium statistical mechanics of weakly stochastically perturbed system of oscillators”, Ann. Henri Poincaré, 17:7 (2016), (cited: 1) (cited: 3) (cited: 2) |
| 9. |
A. V. Dymov, “Nonequilibrium statistical mechanics of a solid immersed in a continuum”, Proc. Steklov Inst. Math., 295 (2016), (cited: 1) (cited: 1) |
| 2015 |
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| 10. |
A. Dymov, “Nonequilibrium statistical mechanics of Hamiltonian rotators with alternated spins”, J. Stat. Phys., 158:4 (2015), (cited: 4) (cited: 4) |
| 2012 |
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| 11. |
A. V. Dymov, “Dissipative effects in a linear Lagrangian system with infinitely many degrees of freedom”, Izv. Math., 76:6 (2012),  (cited: 5) (cited: 2) (cited: 2) (cited: 5) |
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