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Wavelet approach for the vibratory analysis of beam-soil structures : vibrations of dynamically loaded systems / Piotr Koziol.

Autor:

KOZIOŁ, Piotr. Politechnika Koszalińska - Wydział Budownictwa i Inżynierii Środowiska, Katedra Matematyki, 1997 - 1999

Rodzaj materiału: Tekst

TekstJęzyk: angielski Szczegóły wydania: Saarbrucken : VDM Verlag Dr. Muller Aktingesellschaft & Co. KG, 2010.Streszczenie: Due to the recent development of ever fast train transport, the investigation of problems concerned with beam-soil interaction analysis became very important for the construction of safe tracks and vehicles. The issues analysed in this book are directed to the problems of dynamic behaviour of beam-soil structures, especially to the vibratory analysis of along a beam placed in a viscoelastic soil and a dynamically loaded beam resting on random foundation are analysed parametrically. A new method based on the wavelet expansion of functions in transform domain is applied to the analysis of these systems. This method uses analytical properties of the response functions and allows to alleviate numerical integration. It is especially usuful in the cases of very complex dynamic systems leading to computational difficulties and numerical instabilities. The wavelet approach led to the extension of the class of solution for stochastic problems described in terms of correlation functions.

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Książka	Bibliografia Prac Pracowników - BPK	98894 (Przeglądaj półkę(Otwórz poniżej))	Nie można wypożyczyć

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Dane z autopsji.

Due to the recent development of ever fast train transport, the investigation of problems concerned with beam-soil interaction analysis became very important for the construction of safe tracks and vehicles. The issues analysed in this book are directed to the problems of dynamic behaviour of beam-soil structures, especially to the vibratory analysis of along a beam placed in a viscoelastic soil and a dynamically loaded beam resting on random foundation are analysed parametrically. A new method based on the wavelet expansion of functions in transform domain is applied to the analysis of these systems. This method uses analytical properties of the response functions and allows to alleviate numerical integration. It is especially usuful in the cases of very complex dynamic systems leading to computational difficulties and numerical instabilities. The wavelet approach led to the extension of the class of solution for stochastic problems described in terms of correlation functions.