Персоналии: Кириллов Олег Николаевич

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ЖУРНАЛЫ ПЕРСОНАЛИИ ОРГАНИЗАЦИИ КОНФЕРЕНЦИИ СЕМИНАРЫ ВИДЕОТЕКА ПАКЕТ AMSBIB

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Кириллов Олег Николаевич

Публикаций:	90 (89)
в MathSciNet:	45 (45)
в zbMATH:	40 (39)
в Web of Science:	65 (64)
в Scopus:	72 (71)
Цитированных статей:	75
Цитирований:	1535
Лекций и докладов:	2

Статистика просмотров:
Эта страница:	7357
Страницы публикаций:	474
Полные тексты:	95
Списки литературы:	31

доцент

кандидат физико-математических наук (2000)

Специальность ВАК:

01.02.01 (теоретическая механика)

Дата рождения:

12.04.1972

E-mail:

Сайт:

https://onkirillov.com

Ключевые слова:

несамосопряженный оператор, задача на собственные значения, геометрическая фаза, неустойчивость за счет диссипации, магнитовращательная неустойчивость, неконсервативные системы.

Коды УДК:

517.97, 517.91/.93, 517.958, 517.98, 519.6

Коды MSC:

15A18, 34Dxx, 34Lxx, 34Bxx, 49Kxx, 74Hxx, 74Pxx

Основные темы научной работы

Динамические системы, теория устойчивости, теоретическая механика, магнитная гидродинамика, математическая физика

Научная биография:

2022 — Associate Professor in Applied Mathematics, Northumbria University, UK
2022 — Co-organizer (together with O. Doare) of a Mini-Symposium 7-2"Nonconservative Stability Problems of Structural Mechanics and Fluid-Structure Interactions" at the EUROMECH ESMC, Galway, Ireland
2021 — Second, revised and extended, edition of the monograph "Nonconservative stability Problems of Modern Physics", Berlin, De Gruyter
2018 — Senior Lecturer in Applied Mathematics, Northumbria University, UK
2018 — Member of the London Mathematical Society, UK
2018 — Fellow of the Institute of Mathematics and its Applications, UK
2018 — Fellow of the Higher Education Academy, UK
2018 — Edited Collection "Dynamic Stability and Bifurcation in Nonconservative Mechanics" CISM International Centre for Mechanical Sciences 586, Springer, Berlin
2018 — Организатор (совместно с О. Доаре) мини-симпозиума 7-4 "Instabilities in Structural Mechanics and Fluid-Structure Interactions" на EUROMECH ESMC, Bologna, Italy
2017 — Организатор (совместно с Д. Бигони) летней школы (CISM-AIMETA Advanced School) в CISM: "Dynamic stability and bifurcation in nonconservative mechanics", Международный центр исследований по механике, Удине, Италия
2014 — Сборник статей "Nonlinear Physical systems: Spectral Analysis, Stability and Bifurcations", Wiley-ISTE, London
2013 — Член редколлегии журнала "Frontiers in Physics (Mathematical Physics)"
2013 — Монография "Nonconservative Stability Problems of Modern Physics", De Gruyter Studies in Mathematical Physics 14, De Gruyter, Berlin, Boston
2012 — Организовал BIRS Workshop on Spectral Analysis, Stability and Bifurcation in Modern Nonlinear Physical Systems, Banff, Canada
2010 — Japan Society for the Promotion of Science (JSPS) Fellowship
2005 — Alexander von Humboldt Fellowship
2003 — CRDF and Russian Federation Ministry of Education BRHE Post-Doctoral Fellowship
2002 — INTAS Young Scientists Fellowship
2001 — За исследование, посвященное особенностям границы области устойчивости циркуляционных систем, удостоен второй премии на всероссийском конкурсе работ молодых ученых, посвященном 100-летию со дня рождения А. И. Лурье
2001 — Удостоен стипендии МГУ им. М. В. Ломоносова для молодых преподавателей и ученых, добившихся значительных результатов в преподавательской и научной деятельности
2000 — Кандидатская диссертация, защищенная на механико-математическом факультете Московского государственного университета им. М. В. Ломоносова
1995 — Окончил с отличием Московский физико-технический институт (МФТИ)
1989 — Окончил с серебряной медалью физико-математическую школу No. 50 г. Минска

Основные публикации:

Kirillov, O.N., Nonconservative Stability Problems of Modern Physics, 2nd revised and extended edition, De Gruyter Studies in Mathematical Physics, 14, De Gruyter, Berlin–Boston, 2021
Kirillov, O.N., Stefani, F., “Extending the range of the inductionless magnetorotational instability”, Physical Review Letters, 111 (2013), 061103
Kirillov, O.N., “Stabilizing and destabilizing perturbations of PT-symmetric indefinitely damped systems”, Philosophical Transactions of the Royal Society A, 371:1989 (2013), 20120051
Dietz, B., Harney, H. L., Kirillov, O. N., Miski-Oglu, M., Richter, A., and Schäfer, F., “Exceptional Points in a Microwave Billiard with Time-Reversal Invariance Violation”, Physical Review Letters, 106 (2011), 150403
Kirillov, O.N., Verhulst, F., “Paradoxes of dissipation-induced destabilization or who opened Whitney.s umbrella?”, Zeitschrift für angewandte Mathematik und Mechanik-ZAMM, 90:6 (2010), 462–488

https://www.mathnet.ru/rus/person17677

https://scholar.google.com/citations?user=1_4dGM8AAAAJ&hl=ru

Список публикаций на ZentralBlatt

https://mathscinet.ams.org/mathscinet/MRAuthorID/679640

https://elibrary.ru/author_items.asp?spin=9469-1906

ИСТИНА

https://istina.msu.ru/workers/1986339

https://orcid.org/0000-0002-6150-9308

https://www.webofscience.com/wos/author/record/A-4473-2008

https://www.scopus.com/authid/detail.url?authorId=56249853000

https://www.researchgate.net/profile/Oleg_Kirillov

https://arxiv.org/a/kirillov_o_1

Список публикаций:

по числу цит.

		Цитирования (Crossref Cited-By Service + Math-Net.Ru)

1.	A. A. Mailybaev, O. N. Kirillov, A. P. Seyranian, “Geometric phase around exceptional points”, Physical Review A, 72 (2005), 014104	145 ^[x]
2.	A. P. Seyranian, O. N. Kirillov, A. A. Mailybaev, “Coupling of eigenvalues of complex matrices at diabolic and exceptional points”, Journal of Physics A: Mathematical and General, 38:8 (2005), 1723–1740	117 ^[x]
3.	O. N. Kirillov, Nonconservative stability problems of modern physics, De Gruyter Studies in Mathematical Physics, 14, De Gruyter, Berlin, 2013 , xviii+429 pp. http://www.degruyter.com/view/supplement/9783110270341_Contents.pdf	95 ^[x]
4.	B. Dietz, H. L. Harney, O. N. Kirillov, M. Miski-Oglu, A. Richter, F. Schaefer, “Exceptional Points in a Microwave Billiard with Time-Reversal Invariance Violation”, Physical Review Letters, 106:15 (2011), 150403	92 ^[x]
5.	O. N. Kirillov, F. Verhulst, “Paradoxes of dissipation-induced destabilization or who opened Whitney.s umbrella?”, Zeitschrift für Angewandte Mathematik und Mechanik-ZAMM, 90:6 (2010), 462–488	86 ^[x]
6.	O. N. Kirillov, A. O. Seyranian, “The effect of small internal and external damping on the stability of distributed non-conservative systems”, Journal of Applied Mathematics and Mechanics, 69:4 (2005), 529–552	63 ^[x]
7.	O. N. Kirillov, “Destabilization paradox due to breaking the Hamiltonian and reversible symmetry”, International Journal of Non-Linear Mechanics, 42:1 (2007), 71–87	50 ^[x]
8.	O. N. Kirillov, F. Stefani, Y. Fukumoto, “Local instabilities in magnetized rotational flows: a short-wavelength approach”, J. Fluid Mech., 760 (2014), 591–633	42 ^[x]
9.	O. N. Kirillov, “A theory of the destabilization paradox in non-conservative systems”, Acta Mechanica, 174:3-4 (2005), 145–166	41 ^[x]
10.	O. N. Kirillov, A. A. Mailybaev, A. P. Seyranian, “Unfolding of eigenvalue surfaces near a diabolic point due to a complex perturbation”, Journal of Physics A: Mathematical and General, 38:24 (2005), 5531–5546	38 ^[x]
11.	D. Bigoni, O.N. Kirillov, D. Misseroni, G. Noselli, M. Tommasini, “Flutter and divergence instability in the Pfluger column: Experimental evidence of the Ziegler destabilization paradox.”, Journal of the Mechanics and Physics of Solids, 116 (2018), 99-116	34 ^[x]
12.	O. N. Kirillov, F. Stefani, “On the relation of standard and helical magnetorotational instability”, The Astrophysical Journal, 712 (2010), 52–68	34 ^[x]
13.	U. Guenther, O. N. Kirillov, “A Krein space related perturbation theory for MHD alpha 2-dynamos and resonant unfolding of diabolical points”, Journal of Physics A: Mathematical and General, 39 (2006), 10057–10076	33 ^[x]
14.	O. N. Kirillov, “Gyroscopic stabilization in the presence of nonconservative forces”, Doklady Mathematics, 76:2 (2007), 780–785	30 ^[x]
15.	O. N. Kirillov, A. P. Seyranian, “Stabilization and destabilization of a circulatory system by small velocity-dependent forces”, Journal of Sound and Vibration, 283:3-5 (2005), 781–800	29 ^[x]
16.	Mirko Tommasini, Oleg N. Kirillov, Diego Misseroni, Davide Bigoni, “The destabilizing effect of external damping: Singular flutter boundary for the Pflüger column with vanishing external dissipation”, J. Mech. Phys. Solids, 91 (2016), 204–215	28 ^[x]
17.	G. Spelsberg-Korspeter, O. N. Kirillov, P. Hagedorn, “Modeling and stability analysis of an axially moving beam with frictional contact”, Transactions of the ASME. Journal of Applied Mechanics, 75:3 (2008), 031001	27 ^[x]
18.	O. N. Kirillov, F. Stefani, “Extending the range of the inductionless magnetorotational instability”, Phys. Rev. Lett., 111:6 (2013), 061103	26 ^[x]
19.	O. N. Kirillov, F. Stefani, Y. Fukumoto, “A unifying picture of helical and azimuthal MRI, and the universal significance of the Liu limit”, The Astrophysical Journal, 756 (2012), 83	26 ^[x]
20.	Oleg N. Kirillov, Mark Levi, “Rotating saddle trap as Foucault's pendulum”, Am. J. Phys., 84:1 (2016), 26–31	25 ^[x]
21.	O. N. Kirillov, “Gyroscopic stabilization of non-conservative systems”, Physics Letters A, 359:3 (2006), 204–210	25 ^[x]
22.	O. N. Kirillov, A. P. Seyranian, “Collapse of the Keldysh chains and stability of continuous non-conservative systems”, SIAM Journal on Applied Mathematics, 64:4 (2004), 1383–1407	24 ^[x]
23.	O. N. Kirillov, “Destabilization paradox”, Doklady Physics, 49:4 (2004), 239–245	23 ^[x]
24.	O. N. Kirillov, “Campbell diagrams of weakly anisotropic flexible rotors”, Proceedings of the Royal Society A, 465:2109 (2009), 2703–2723	21 ^[x]
25.	G. Spelsberg-Korspeter, D. Hochlenert, O. N. Kirillov, P. Hagedorn, “In- and out-of-plane vibrations of a rotating plate with frictional contact: Investigations on squeal phenomena”, Transactions of the ASME. Journal of Applied Mechanics, 76:4 (2009), 041006	20 ^[x]
26.	O. N. Kirillov, “Subcritical flutter in the acoustics of friction”, Proceedings of the Royal Society A, 464:2097 (2008), 2321–2339	20 ^[x]
27.	Frank Stefani, Oleg N. Kirillov, “Destabilization of rotating flows with positive shear by azimuthal magnetic fields”, Phys. Rev. E (3), 92:5 (2015), 51001(R) , 4 pp.	17 ^[x]
28.	Davide Bigoni, Diego Misseroni, Mirko Tommasini, Oleg N. Kirillov, and Giovanni Noselli, “Detecting singular weak-dissipation limit for flutter onset in reversible systems”, Physical Review E, 97:2 (2018), 023003 , 15 pp.	16 ^[x]
29.	O. N. Kirillov, “Brouwer's problem on a heavy particle in a rotating vessel: wave propagation, ion traps, and rotor dynamics”, Physics Letters A, 375 (2011), 1653-1660	15 ^[x]
30.	J. Lerbet, O. Kirillov, M. Aldowaji, N. Challamel, F. Nicot, F. Darve, “Additional constraints may soften a non-conservative structural system: Buckling and vibration analysis”, International Journal of Solids and Structures, 50 (2013), 363–370	14 ^[x]
31.	O. N. Kirillov, “Exceptional and diabolical points in stability questions”, Fortschr. Phys., 61:2-3 (2013), 205–224	14 ^[x]
32.	O. N. Kirillov, F. Stefani, “Paradoxes of magnetorotational instability and their geometrical resolution”, Physical Review E, 84:3 (2011), 036304	13 ^[x]
33.	O. N. Kirillov, U. Guenther, F. Stefani, “Determining role of Krein signature for three dimensional Arnold tongues of oscillatory dynamos”, Physical Review E, 79:1 (2009), 016205	13 ^[x]
34.	Oleg N. Kirillov, “Singular diffusionless limits of double-diffusive instabilities in magnetohydrodynamics”, Proc. R. Soc. Lond., A, Math. Phys. Eng. Sci., 473:2205 (2017), 20170344 , 27 pp., arXiv: 1610.06970v2	12 ^[x]
35.	O. N. Kirillov, “Stabilizing and destabilizing perturbations of PT-symmetric indefinitely damped systems”, Philos. Trans. R. Soc. Lond. Ser. A Math. Phys. Eng. Sci., 371 (2013), 20120051	12 ^[x]
36.	O. N. Kirillov, M. L. Overton, “Robust stability at the swallowtail singularity”, Frontiers in Physics, 1 (2013), 24 , 9 pp.	12 ^[x]
37.	O. N. Kirillov, “PT-symmetry, indefinite damping and dissipation-induced instabilities”, Phys. Lett. A, 376:15 (2012), 1244–1249	12 ^[x]
38.	O. N. Kirillov, Nonconservative Stability Problems of Modern Physics, De Gruyter Studies in Mathematical Physics, 14, 2nd revised and extended edition, De Gruyter, Berlin, Boston, 2021 , 548 pp.	11 ^[x]
39.	Оleg N. Kirillov, Innocent Mutabazi, “Short wavelength local instabilities of a circular Couette flow with radial temperature gradient”, J. Fluid Mech., 818 (2017), 319–343 , arXiv: 1612.03495v1	11 ^[x]
40.	Oleg Kirillov, Mark Levi, “A Coriolis force in an inertial frame”, Nonlinearity, 30:3 (2017), 1109–1119	11 ^[x]
41.	O. N. Kirillov, A. P. Seyranian, “Metamorphoses of characteristic curves in circulatory systems”, Journal of Applied Mathematics Mechanics, 66:3 (2002), 371–385	11 ^[x]
42.	O. N. Kirillov, F. Stefani, “Standard and helical magnetorotational instability: How singularities create paradoxical phenomena in MHD”, Acta Appl. Math., 120:1 (2012), 177–198	10 ^[x]
43.	I. Hoveijn, O. N. Kirillov, “Singularities on the boundary of the stability domain near 1:1-resonance”, Journal of Differential Equations, 248:10 (2010), 2585–2607	10 ^[x]
44.	O. N. Kirillov, “Bifurcation of the roots of the characteristic polynomial and destabilization paradox in friction induced oscillations”, Theoretical and Applied Mechanics, 34:2 (2007), 87–109	10 ^[x]
45.	O. N. Kirillov, A. P. Seyranian, “Solution to the Herrmann-Smith problem”, Doklady Physics, 47:10 (2002), 767–771	10 ^[x]
46.	A. A. Mailybaev, O. N. Kirillov, A. P. Seyranian, “Berry phase around degeneracies”, Doklady Mathematics, 73:1 (2006), 129–133	8 ^[x]
47.	J. Lerbet, M. Aldowaji, N. Challamel, O. N. Kirillov, F. Nicot, F. Darve, “Geometric degree of non-conservativity”, Math. Mech. Complex Syst., 2:2 (2014), 123–139	7 ^[x]
48.	O. N. Kirillov, “Classical results and modern approaches to nonconservative stability”: D. Bigoni, O. N. Kirillov, Dynamic Stability and Bifurcation in Nonconservative Mechanics, CISM International Centre for Mechanical Sciences, Courses and Lectures, 586, eds. D. Bigoni, O. N. Kirillov, Springer, Berlin, 2019, 129-190	6 ^[x]
49.	D. Bigoni, O. N. Kirillov (eds.), Dynamic Stability and Bifurcation in Nonconservative Mechanics, CISM International Centre for Mechanical Sciences, Courses and Lectures, 586, Springer, Berlin, 2019 , 197 pp.	6 ^[x]
50.	O. N. Kirillov, “Unfolding the conical zones of the dissipation-induced subcritical flutter for the rotationally symmetrical gyroscopic systems”, Physics Letters A, 373:10 (2009), 940–945	6 ^[x]
51.	O. N. Kirillov, D. E. Pelinovsky (eds.), Nonlinear Physical Systems: Spectral Analysis, Stability and Bifurcations, Mechanical Engineering and Solid Mechanics Series, John Wiley & Sons, Inc., Hoboken, NJ; ISTE, London, 2014 , 448 pp. http://eu.wiley.com/WileyCDA/WileyTitle/productCd-1848214200.html	5 ^[x]
52.	O. N. Kirillov, F. Stefani, “WKB thresholds of standard, helical, and azimuthal magnetorotational instability”, Proceedings of the International Astronomical Union, 8 (2012), 233–234	5 ^[x]
53.	O. N. Kirillov, “Eigenvalue bifurcation in multiparameter families of non-self-adjoint operator matrices”, Zeitschrift für Angewandte Mathematik und Physik-ZAMP, 61:2 (2010), 221–234	5 ^[x]
54.	O. N. Kirillov, “On the stability of nonconservative systems with small dissipation”, Journal of Mathematical Sciences, 145:5 (2007), 5260–5270	5 ^[x]
55.	A. P. Seyranian, O. N. Kirillov, “Effect of small dissipative and gyroscopic forces on the stability of nonconservative systems”, Doklady Physics, 48:12 (2003), 679–684	5 ^[x]
56.	O. N. Kirillov, A. P. Seyranian, “Optimization of Stability of a Flexible Missile under Follower Thrust”, AIAA Paper 98-4969, 7TH AIAA/USAF/NASA/ISSMO Symposium on Multidisciplinary Analysis and Optimization (St. Louis, MO, USA, September 2–4, 1998), AIAA, http://arc.aiaa.org/doi/abs/10.2514/6.1998-4969, 1998, 2063–2073	5 ^[x]
57.	D. Bigoni, F. Dal Corso, O.N. Kirillov, D. Misseroni, G. Noselli, A. Piccolroaz, “Flutter instability in solids and structures, with a view on biomechanics and metamaterials”, Proceedings of the Royal Society A, 479:2279 (2023), 20230523 , 27 pp.	4 ^[x]
58.	O. N. Kirillov, N. Challamel, F. Darve, J. Lerbet, F. Nicot, “Singular divergence instability thresholds of kinematically constrained circulatory systems”, Phys. Lett. A, 378 (2014), 147–152	4 ^[x]
59.	O. N. Kirillov, F. Stefani, Y. Fukumoto, “Instabilities of rotational flows in azimuthal magnetic fields of arbitrary radial dependence”, Fluid Dyn. Res., 46 (2014), 031403 , 14 pp.	4 ^[x]
60.	O. N. Kirillov, “Locating the sets of exceptional points in dissipative systems and the self-stability of bicycles”, Entropy, 20:7 (2018), 502 , 16 pp.	3 ^[x]
61.	F. Stefani, T. Albrecht, R. Arlt, M. Christen, A. Gailitis, M. Gellert, A. Giesecke, O. Goepfert, J. Herault, O. N. Kirillov, G. Mamatsashvili, J. Priede, G. Rudiger, M. Seilmayer, A. Tilgner, T. Vogt, “Magnetic field dynamos and magnetically triggered flow instabilities”, IoP Conference Series, Materials Science and Engineering, 228 (2017), 012002 , 17 pp., arXiv: 1705.08189v1	3 ^[x]
62.	O. N. Kirillov, F. Verhulst, “Dissipation-induced instabilities and symmetry”, Acta Mechanica Sinica, 27:1 (2011), 2–6	3 ^[x]
63.	O. N. Kirillov, “Singularities in Structural Optimization of the Ziegler Pendulum”, Acta Polytechnica, 51:4 (2011), 32–43	3 ^[x]
64.	O. N. Kirillov, “Sensitivity of sub-critical mode-coupling instabilities in non-conservative rotating continua to stiffness and damping modifications”, International Journal of Vehicle Structures and Systems, 3:1 (2011), 1–13	3 ^[x]
65.	O. N. Kirillov, F. Verhulst, “From rotating fluid masses and Ziegler’s paradox to Pontryagin- and Krein spaces and bifurcation theory”: M. Gunther, W. Schilders, Novel Mathematics Inspired by Industrial Challenges, Mathematics in Industry, 38, eds. M. Gunther, W. Schilders, Springer, Berlin, 2022, 201–243	2 ^[x]
66.	O. N. Kirillov, M. L. Overton, “Finding the strongest stable massless column with a follower load and relocatable concentrated masses”, The Quarterly Journal of Mechanics and Applied Mathematics, 74:2 (2021), 223–250	2 ^[x]
67.	R. Zou, J. Labarbe, O. N. Kirillov, and Y. Fukumoto, “Analysis of azimuthal magnetorotational instability of rotating magnetohydrodynamic flows and Tayler instability via an extended Hain-Lüst equation”, Physical Review E, 101:1 (2020), 013201 , 22 pp., arXiv: 1907.05488	2 ^[x]
68.	J. Labarbe, O. N. Kirillov, “Membrane flutter induced by radiation of surface gravity waves on a uniform flow”, Journal of Fluid Mechanics, 901 (2020), A4 , 30 pp., arXiv: 2004.11736	2 ^[x]
69.	O. N. Kirillov, D. E. Pelinovsky, G. Schneider, “Paradoxical transitions to instabilities in hydromagnetic Couette-Taylor flows”, Physical Review E, 84 (2011), 065301	2 ^[x]
70.	O. N. Kirillov, A. A. Mailybaev, A. P. Seyranian, “Singularities of energy surfaces under non-Hermitian perturbations”, Doklady Physics, 50:11 (2005), 577–582	2 ^[x]
71.	J. Labarbe, O. N. Kirillov, “Radiation-induced instability of a finite-chord Nemtsov membrane”, Physics of Fluids, 34:1 (2022), 014106 , 22 pp., arXiv: 2104.01060	1 ^[x]
72.	J. Labarbe, O. N. Kirillov, “Diffusive instabilities of baroclinic lenticular vortices”, Physics of Fluids, 33:10 (2021), 104108 , 14 pp.	1 ^[x]
73.	O. N. Kirillov, “Perspectives and obstacles for optimization of brake pads with respect to stability criteria”, International Journal of Vehicle Design, 51:1/2 (2009), 143–167	1 ^[x]
74.	O. N. Kirillov, “How to play a disc brake: A dissipation-induced squeal”, SAE International Journal of Passenger Cars. Mechanical Systems, 1:1 (2009), 863–876	1 ^[x]
75.	O. N. Kirillov, A. P. Seyranian, “Overlapping of frequency curves in non-conservative systems”, Doklady Physics, 46:3 (2001), 184–189	1 ^[x]
76.	O.N. Kirillov, I. Mutabazi, “Unification theory of instabilities of visco-diffusive swirling flows”, Physical Review Letters, 2024, subm. (to appear) , arXiv: 2407.01706
77.	O. N. Kirillov, “Dissipation-Induced Instabilities in Magnetized Flows”, Journal of Mathematical Sciences, 235:4 (2018), 455–472
78.	O. N. Kirillov, D. Bigoni, D. Misseroni, G. Noselli, M. Tommasini, “Experiments on the Pfluger column: flutter from friction.”, First International Symposium on Flutter and its Application, Volume JAXA-SP-16-008E (15th-17th May , 2016, Mielparque-Tokyo, Minato-ku, Tokyo, Japan.), JAXA, 2017, 151-155 https://repository.exst.jaxa.jp/dspace/handle/a-is/612446
79.	Davide Bigoni, Oleg Kirillov, Diego Misseroni, Mirko Tommasini, Giovanni Noselli, “Experiments on the Pfluger column: Flutter from friction”, The first International Symposium on Flutter and its Application (ISFA2016) (Tokyo, Japan, May 15–17 2016), Japan Research Association on Flutter (JRAF), 2016, 1–2 http://jraf.wdc-jp.com/isfa2016/program.html
80.	О. Н. Кириллов, “Нарушения устойчивости намагниченных потоков, вызванные диссипацией”, Труды Седьмой Международной конференции по дифференциальным и функционально-дифференциальным уравнениям (Москва, 22–29 августа, 2014). Часть 3, СМФН, 60, РУДН, М., 2016, 82–101
81.	I. Hoveijn, O. N. Kirillov, “Determining the Stability Domain of Perturbed Four-Dimensional Systems in 1:1 Resonance”, Nonlinear Physical Systems: Spectral Analysis, Stability and Bifurcations (Spectral Analysis, Stability and Bifurcation in Modern Nonlinear Physical Systems (12w5073) BIRS, Banff, Alberta, Canada, November 4 – November 9, 2012), eds. O. N. Kirillov, D. E. Pelinovsky, John Wiley & Sons, London, 2014, 155–175 http://dx.doi.org/10.1002/9781118577608.ch8
82.	F. Verhulst, O. N. Kirillov, “Bottema opende Whitney.s paraplu”, Nieuw Archief voor Wiskunde, 5/10:4 (2009), 250–254
83.	U. Guenther, O. N. Kirillov, B. F. Samsonov, F. Stefani, “The spherically-symmetric alpha 2-dynamo and some of its spectral peculiarities”, Acta Polytechnica, 47:2-3 (2007), 75–81
84.	O. N. Kirillov, A. P. Seyranian, “Instability of distributed nonconservative systems caused by weak dissipation”, Doklady Mathematics, 71:3 (2005), 470–475
85.	O. N. Kirillov, A. P. Seyranian, “Collapse of Keldysh chains and the stability of non-conservative systems”, Doklady Mathematics, 66:1 (2002), 127–131
86.	O. N. Kirillov, A. P. Seyranian, “A non-smooth optimization problem”, Moscow University Mechanics Bulletin, 57:3 (2002), 1–6
87.	О. Н. Кириллов, А. П. Сейранян, “Об одной негладкой задаче оптимизации”, Вестн. Моск. ун-та. Сер. 1. Матем., мех., 2002, № 3, 29–34
88.	A. P. Seyranian, O. N. Kirillov, “Bifurcation diagrams and stability boundaries of circulatory systems”, Theoretical and Applied Mechanics, 26 (2001), 135–168
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Доклады и лекции в базе данных Math-Net.Ru

1.	Минимизация спектральной абсциссы и устойчивость велосипеда О. Н. Кириллов Международная школа молодых механиков и математиков «Современная нелинейная динамика» 7 ноября 2019 г. 11:45
2.	О гpаницах областей устойчивости циркуляционных систем О. Н. Кириллов Научный семинар «Актуальные проблемы геометрии и механики» имени проф. В. В. Трофимова 17 сентября 1999 г. 18:30

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