Number of the records: 1  

System response with random imperfections in coefficients on the space of realizations

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    SYSNO ASEP0510730
    Document TypeC - Proceedings Paper (int. conf.)
    R&D Document TypeConference Paper
    TitleSystem response with random imperfections in coefficients on the space of realizations
    Author(s) Náprstek, Jiří (UTAM-F) RID, ORCID, SAI
    Fischer, Cyril (UTAM-F) RID, SAI, ORCID
    Number of authors2
    Source TitleProceedings of Computational mechanics 2019. - Plzeň : University of West Bohemia, 2019 / Adámek V. ; Jonášová A. ; Plánička S. ; Zajíček M. - ISBN 978-80-261-0889-4
    Pagess. 138-141
    Number of pages4 s.
    Publication formMedium - C
    ActionConference with international participation Computational mechanics 2019
    Event date04.11.2019 - 06.11.2019
    VEvent locationSrní
    CountryCZ - Czech Republic
    Event typeEUR
    Languageeng - English
    CountryCZ - Czech Republic
    Keywordsnoisy signal ; filtration ; random imperfections
    Subject RIVJM - Building Engineering
    OECD categoryCivil engineering
    R&D ProjectsGA19-21817S GA ČR - Czech Science Foundation (CSF)
    Institutional supportUTAM-F - RVO:68378297
    AnnotationThe contribution is concerned with the analysis of the simultaneous effect of a random perturbation and a white noise in the coefficient of the system. The excitation of the system of the 1-st order is described by the sum of a deterministic signal and an additive white noise which is partly correlated with the parametric noise. The random perturbation in the parameter is considered as a statistics in a set of realizations. It reveals that the density of probability of perturbations must be limited in the phase space, otherwise the system would lose the stochastic stability in probability. The width of the permissible zone depends heavily on the intensity of the parametric noise, the extent of correlation with the additive excitation noise and the type of probability density. The general explanation is demonstrated on cases of normal, uniform and truncated normal densities of probability.
    WorkplaceInstitute of Theoretical and Applied Mechanics
    ContactKulawiecová Kateřina, kulawiecova@itam.cas.cz, Tel.: 225 443 285
    Year of Publishing2020
Number of the records: 1  

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