Higher order asymptotic homogenization for dynamical problems

Uproszczony widok
dc.contributor.authorAwrejcewicz, J.
dc.contributor.authorAndrianov, I.I.
dc.contributor.authorDiskovsky, A.A.
dc.date.accessioned2021-12-03T10:30:33Z
dc.date.available2021-12-03T10:30:33Z
dc.date.issued2021
dc.description.abstractIn general, asymptotic homogenization methods are based on the hypothesis of perfect scale separation. In practice, this is not always the case. The problem arises of improving the solution in such a way that it becomes applicable if inhomogeneity parameter is not small. Our study focuses on the higher order asymptotic homogenization for dynamical problems. Systems with continuous and piecewise continuous parameters, discrete systems, and also continuous systems with discrete elements are considered. Both low-frequency and highfrequency vibrations are analyzed. For low-frequency vibrations, several approximations of the asymptotic homogenization method are constructed. The influence of the boundary conditions, the system parameters is investigated.en_EN
dc.identifier.citationAwrejcewicz J., Andrianow I.I., Diskovsky A.A., Higher order asymptotic homogenization for dynamical problems. W: DSTA-2021 Conference Books – Abstracts (16th International Conference : Dynamical Systems Theory and Applications DSTA 2021 ABSTRACTS), Awrejcewicz J. (red.), Kaźmierczak M. (red.), Olejnik P. (red.), Mrozowski J. (red.), Wydawnictwo Politechniki Łódzkiej ; Politechnika Łódzka. Wydział Mechaniczny. Katedra Automatyki, Biomechaniki i Mechatroniki, Łódź 2021, s. 723-724, ISBN 978-83-66741-20-1.
dc.identifier.isbn978-83-66741-20-1
dc.identifier.urihttp://hdl.handle.net/11652/4138
dc.language.isoenen_EN
dc.page.numbers. 723-724
dc.publisherWydawnictwo Politechniki Łódzkiejpl_PL
dc.publisherPolitechnika Łódzka. Wydział Mechaniczny. Katedra Automatyki, Biomechaniki i Mechatroniki.pl_PL
dc.publisherLodz University of Technology Pressen_EN
dc.publisherLodz University of Technology. Faculty of Mechanical Engineering. Department of Automation, Biomechanics and Mechatronics.en_EN
dc.relation.ispartofAwrejcewicz J. (Ed.), Kaźmierczak M. (Ed.), Olejnik P. (Ed.), Mrozowski J. (Ed.)., DSTA-2021 Conference Books – Abstracts (16th International Conference : Dynamical Systems Theory and Applications DSTA 2021 ABSTRACTS), Wydawnictwo Politechniki Łódzkiej ; Politechnika Łódzka. Wydział Mechaniczny. Katedra Automatyki, Biomechaniki i Mechatroniki, Łódź 2021, ISBN 978-83-66741-20-1, DOI 10.34658/9788366741201.
dc.rightsAll rights reserveden_EN
dc.rightsFair use conditionen_EN
dc.rightsWszystkie prawa zastrzeżonepl_PL
dc.rightsDla wszystkich w zakresie dozwolonego użytkupl_PL
dc.rights.holderLodz University of Technology. Faculty of Mechanical Engineering. Department of Automation, Biomechanics and Mechatronics.en_EN
dc.rights.holderPolitechnika Łódzka. Wydział Mechaniczny. Katedra Automatyki, Biomechaniki i Mechatroniki.pl_PL
dc.rights.licenseLUT Licenseen_EN
dc.rights.licenseLicencja PŁpl_PL
dc.subjectperiodically nonhomogeneous structuresen_EN
dc.subjectdynamicsen_EN
dc.subjecthomogenizationen_EN
dc.subjectscale separationen_EN
dc.subjectstruktury okresowo niejednorodnepl_PL
dc.subjectdynamikapl_PL
dc.subjecthomogenizacjapl_PL
dc.subjectpodział skalipl_PL
dc.titleHigher order asymptotic homogenization for dynamical problemsen_EN
dc.typeAbstracten_EN
dc.typeAbstraktpl_PL

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