Simulation of the stochastic wave loads using a physical modeling approach

W.F. Liu, Mahdi Teimouri Sichani, Søren R.K. Nielsen, Y.B. Peng, J.B. Chen, J. Li

    Publikation: Bidrag til tidsskriftKonferenceartikel i tidsskriftForskningpeer review

    5 Citationer (Scopus)
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    Abstract

    In analyzing stochastic dynamic systems, analysis of the system uncertainty due to randomness in the loads plays a crucial role. Typically time series of the stochastic loads are simulated using traditional random phase method. This approach combined with fast Fourier transform algorithm makes an efficient way of simulating realizations of the stochastic load processes. However it requires many random variables, i.e. in the order of magnitude of 1000, to be included in the load model. Unfortunately having too many random variables in the problem makes considerable difficulties in analyzing system reliability or its uncertainty. Moreover applicability of the probability density evolution method on engineering problems faces critical difficulties when the system embeds too many random variables. Hence it is useful to devise a method which can make realization of the stochastic load processes with low, say less than 20, number of random variables. In this article we introduce an approach, so-called ”physical modeling of stochastic processes”, and show its applicability for simulation of the wave surface elevation
    OriginalsprogEngelsk
    TidsskriftKey Engineering Materials
    Vol/bind569-570
    Sider (fra-til)571-578
    Antal sider8
    ISSN1013-9826
    DOI
    StatusUdgivet - 2013
    Begivenhed10th International Conference on Damage Assessment of Structures - Dublin, Irland
    Varighed: 8 jul. 201310 jul. 2013
    Konferencens nummer: 10
    https://www.damas2013.org/

    Konference

    Konference10th International Conference on Damage Assessment of Structures
    Nummer10
    Land/OmrådeIrland
    ByDublin
    Periode08/07/201310/07/2013
    Internetadresse

    Emneord

    • Wave loads
    • Physical modeling
    • Monte Carlo
    • PDEM

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