Приказ основних података о дисертацији
Dinamička stabilnost viskoelastičnih kontinualnih sistema pod dejstvom slučajnih poremećaja
Dynamic stability of viscoelastic continuous systems subjected to random excitation
dc.contributor.advisor | Kozić, Predrag | |
dc.contributor.other | Janevski, Goran | |
dc.contributor.other | Rajković, Predrag | |
dc.contributor.other | Trišović, Nataša | |
dc.contributor.other | Golubović, Zoran | |
dc.creator | Pavlović, Ivan R. | |
dc.date.accessioned | 2016-01-05T13:22:06Z | |
dc.date.available | 2016-01-05T13:22:06Z | |
dc.date.available | 2020-07-03T16:05:15Z | |
dc.date.issued | 2014-12-25 | |
dc.identifier.uri | http://eteze.ni.ac.rs/application/showtheses?thesesId=2160 | |
dc.identifier.uri | https://nardus.mpn.gov.rs/handle/123456789/3897 | |
dc.identifier.uri | https://fedorabg.bg.ac.rs/fedora/get/o:994/bdef:Content/download | |
dc.identifier.uri | http://vbs.rs/scripts/cobiss?command=DISPLAY&base=70052&RID=533685398 | |
dc.description.abstract | Dynamic stability of elastic and viscoelastic mechanical systems and nanostructures under the influence of axial forces which are represented by time dependent stochastic functions is analyzed in this dissertation. These disturbances can be wideband random processes such as white noise, real noise, bounded noise etc., or regular random processes with known probability density function distribution (Gaussian and harmonic process). Almost sure boundaries for discreetisated stochastic differential equations which contain wideband processes are obtained by maximal Liapunov exponent and moment Liapunov exponent which are determined using the first and second order stochastic averaging method. In case of non white processes stability boundaries are obtained by Liapunov functional method. Influence of different physical and geometric parameters on almost sure stochastic stability regions are analyzed. Numerical verification for analytical results obtained by moment Liapunov exponent method, as well as numerical determination of moment Liapunov exponents were performed using the simulation based on Monte Carlo method. | en |
dc.format | application/pdf | |
dc.language | sr | |
dc.publisher | Универзитет у Нишу, Машински факултет | sr |
dc.relation | info:eu-repo/grantAgreement/MESTD/Basic Research (BR or ON)/174011/RS// | |
dc.rights | openAccess | en |
dc.rights.uri | https://creativecommons.org/licenses/by-nc-nd/4.0/ | |
dc.source | Универзитет у Нишу | sr |
dc.subject | Viskoelastični mehanički sistemi | sr |
dc.subject | Viscoelastic system | en |
dc.subject | nanostructure | en |
dc.subject | random process | en |
dc.subject | Liapunov exponent | en |
dc.subject | moment Liapunov exponent | en |
dc.subject | Liapunov functional | en |
dc.subject | stochastic averaging | en |
dc.subject | Monte Carlo method | en |
dc.subject | nanostruktura | sr |
dc.subject | slučajni proces | sr |
dc.subject | eksponent Ljapunova | sr |
dc.subject | moment eksponenta Ljapunova | sr |
dc.subject | funkcional Ljapunova | sr |
dc.subject | stohastičko usrednjenje | sr |
dc.subject | metod Monte Carlo | sr |
dc.title | Dinamička stabilnost viskoelastičnih kontinualnih sistema pod dejstvom slučajnih poremećaja | sr |
dc.title | Dynamic stability of viscoelastic continuous systems subjected to random excitation | en |
dc.type | doctoralThesis | en |
dc.rights.license | BY-NC-ND | |
dcterms.abstract | Козић, Предраг; Голубовић, Зоран; Тришовић, Наташа; Рајковић, Предраг; Јаневски, Горан; Павловић, Иван Р.; Динамичка стабилност вискоеластичних континуалних система под дејством случајних поремећаја; Динамичка стабилност вискоеластичних континуалних система под дејством случајних поремећаја; | |
dc.identifier.fulltext | http://nardus.mpn.gov.rs/bitstream/id/52830/Ivan_Pavlovic.pdf | |
dc.identifier.fulltext | http://nardus.mpn.gov.rs/bitstream/id/52831/Pavlovic_Ivan_R.pdf | |
dc.identifier.fulltext | https://nardus.mpn.gov.rs/bitstream/id/52831/Pavlovic_Ivan_R.pdf | |
dc.identifier.fulltext | https://nardus.mpn.gov.rs/bitstream/id/52830/Ivan_Pavlovic.pdf | |
dc.identifier.rcub | https://hdl.handle.net/21.15107/rcub_nardus_3897 |