| DC Field | Value | Language |
|---|
| dc.contributor.author | Лимарченко, О. | |
| dc.contributor.author | Нефьодов, О. | |
| dc.contributor.author | Limarchenko, O. | |
| dc.contributor.author | Nefedov, A. | |
| dc.date.accessioned | 2020-02-27T08:51:50Z | - |
| dc.date.available | 2020-02-27T08:51:50Z | - |
| dc.date.created | 2018-02-26 | |
| dc.date.issued | 2018-02-26 | |
| dc.identifier.citation | Limarchenko O. Resonant modes of the motion of a cylindrical reservoir on a movable pendulum suspension with a free-surface liquid / O. Limarchenko, A. Nefedov // Mathematical Modeling and Computing. — Lviv : Lviv Politechnic Publishing House, 2018. — Vol 5. — No 2. — P. 178–183. | |
| dc.identifier.uri | https://ena.lpnu.ua/handle/ntb/46139 | - |
| dc.description.abstract | Досліджено систему “резервуар – рідина з вільною поверхнею”, коли резервуар знаходиться на маятниковому підвісі з точкою підвісу, що виконує заданий рух. Вивчено
поведінку системи для дорезонансного, білярезонансного і зарезонансного режимів.
Описано поведінку системи на основі нелінійної моделі руху, згідно з якою приймається до уваги сумісний характер руху компонент системи. Чисельне моделювання показало, що загальні закономірності поведінки системи якісно узгоджуються з
відомими експериментами. | |
| dc.description.abstract | The article deals with an investigation of the system of “reservoir – liquid with a free
surface”, when the reservoir is fixed on pendulum suspension, which suspension point
performs a given motion. The system behavior is studied for the below-resonant, nearresonant and above-resonant modes. The description of the system behavior is done based
on a nonlinear model of motion, which takes into account the combined character of motion
of the system components. The numerical modeling shows that general regularities of the
system behavior coincide qualitatively with known experiments. | |
| dc.format.extent | 178-183 | |
| dc.language.iso | en | |
| dc.publisher | Lviv Politechnic Publishing House | |
| dc.relation.ispartof | Mathematical Modeling and Computing, 2 (5), 2018 | |
| dc.subject | коливання рідини | |
| dc.subject | резервуар на маятниковому підвісі | |
| dc.subject | білярезонансні режими руху | |
| dc.subject | амплітудна модуляція | |
| dc.subject | liquid oscillations | |
| dc.subject | reservoir on pendulum suspension | |
| dc.subject | near-resonant modes of motion | |
| dc.subject | amplitude modulation | |
| dc.title | Resonant modes of the motion of a cylindrical reservoir on a movable pendulum suspension with a free-surface liquid | |
| dc.title.alternative | Резонансні режими руху циліндричного резервуару на рухомому маятниковому підвісі з рідиною з вільною поверхнею | |
| dc.type | Article | |
| dc.rights.holder | CMM IAPMM NASU | |
| dc.rights.holder | © 2018 Lviv Polytechnic National University | |
| dc.contributor.affiliation | Київський національний університет імені Тараса Шевченка | |
| dc.contributor.affiliation | Taras Shevchenko Kyiv National University | |
| dc.format.pages | 6 | |
| dc.identifier.citationen | Limarchenko O. Resonant modes of the motion of a cylindrical reservoir on a movable pendulum suspension with a free-surface liquid / O. Limarchenko, A. Nefedov // Mathematical Modeling and Computing. — Lviv : Lviv Politechnic Publishing House, 2018. — Vol 5. — No 2. — P. 178–183. | |
| dc.relation.references | 1. Limarchenko O. S., Yasinskiy V. V. Nonlinear dynamics of structures with liquid. National Technical University of Ukraine “KPI” (1997), (in Russian). | |
| dc.relation.references | 2. Faltinsen O. M., Rognebakke O. M., Timokha A. N. Resonant three-dimensional nonlinear sloshing in a square-base basin. J. Fluid Mech. 487, 1–42 (2003). | |
| dc.relation.references | 3. Ibrahim R. A. Liquid sloshing dynamics: theory and applications. Cambridge University Press (2005). | |
| dc.relation.references | 4. Lukovskiy I. A. Introduction to nonlinear dynamics of a rigid body with cavities containing liquid. Naukova dumka, Kiev (1990), (in Russian). | |
| dc.relation.references | 5. Faltinsen O. M., Rognebakke O. M., Timokha A. N. Transient and steady-state amplitudes of resonant threedimensional sloshing in a square base tank with a finite fluid depth. Physics of fluids. 18 (1), 012103 (2006). | |
| dc.relation.references | 6. Mikishev G. N., Rabinovich B. I. Dynamics of rigid bodies with cavities partially filled by liquid. Mashinostroenie, Moscow (1968), (in Russian). | |
| dc.relation.references | 7. Pal P. Sloshing of liquid in partially filled container – an experimental study. International Journal of Recent Trends in Engineering. 1 (6), 1–5 (2009). | |
| dc.relation.references | 8. Zhang Ch., Li Y., Meng Q. Fully nonlinear analysis of second order sloshing resonance in a three-dimensional tank. Computers & Fluids. 116, 88–104 (2015). | |
| dc.relation.references | 9. Limarchenko O. S., Gubskaya V. V. Problem of forced nonlinear oscillations of the reservoir of truncated conic shape, partially filled with liquid. Bulletin of Kiev National University. 1 (4), 73–76 (2012). | |
| dc.relation.references | 10. Lymarchenko O. S., Semenovych K. O. Energy redistribution between the reservoir and liquid with free surface for angular motions of the system. Journal of Mathematical Sciences. 222 (3), 296–303 (2017). | |
| dc.relation.referencesen | 1. Limarchenko O. S., Yasinskiy V. V. Nonlinear dynamics of structures with liquid. National Technical University of Ukraine "KPI" (1997), (in Russian). | |
| dc.relation.referencesen | 2. Faltinsen O. M., Rognebakke O. M., Timokha A. N. Resonant three-dimensional nonlinear sloshing in a square-base basin. J. Fluid Mech. 487, 1–42 (2003). | |
| dc.relation.referencesen | 3. Ibrahim R. A. Liquid sloshing dynamics: theory and applications. Cambridge University Press (2005). | |
| dc.relation.referencesen | 4. Lukovskiy I. A. Introduction to nonlinear dynamics of a rigid body with cavities containing liquid. Naukova dumka, Kiev (1990), (in Russian). | |
| dc.relation.referencesen | 5. Faltinsen O. M., Rognebakke O. M., Timokha A. N. Transient and steady-state amplitudes of resonant threedimensional sloshing in a square base tank with a finite fluid depth. Physics of fluids. 18 (1), 012103 (2006). | |
| dc.relation.referencesen | 6. Mikishev G. N., Rabinovich B. I. Dynamics of rigid bodies with cavities partially filled by liquid. Mashinostroenie, Moscow (1968), (in Russian). | |
| dc.relation.referencesen | 7. Pal P. Sloshing of liquid in partially filled container – an experimental study. International Journal of Recent Trends in Engineering. 1 (6), 1–5 (2009). | |
| dc.relation.referencesen | 8. Zhang Ch., Li Y., Meng Q. Fully nonlinear analysis of second order sloshing resonance in a three-dimensional tank. Computers & Fluids. 116, 88–104 (2015). | |
| dc.relation.referencesen | 9. Limarchenko O. S., Gubskaya V. V. Problem of forced nonlinear oscillations of the reservoir of truncated conic shape, partially filled with liquid. Bulletin of Kiev National University. 1 (4), 73–76 (2012). | |
| dc.relation.referencesen | 10. Lymarchenko O. S., Semenovych K. O. Energy redistribution between the reservoir and liquid with free surface for angular motions of the system. Journal of Mathematical Sciences. 222 (3), 296–303 (2017). | |
| dc.citation.issue | 2 | |
| dc.citation.spage | 178 | |
| dc.citation.epage | 183 | |
| dc.coverage.placename | Львів | |
| dc.coverage.placename | Lviv | |
| dc.subject.udc | 532.595 | |
| Appears in Collections: | Mathematical Modeling And Computing. – 2018. – Vol. 5, No. 2
|
