1997
DOI: 10.1007/978-3-322-89564-6
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Computerdynamik der Tragwerke

Abstract: Dem aufmerksanen Leser wird nicht entgangen sein, daß die Titelblätter den Zusatz "Band III" tragen. Dementsprechend beginnt das Inhaltsverzeichnis dieses Werkes mit Kapitel 14. Dieser Band ist also Teil eines größeren Gesamtwerkes und hebt sich dennoch hinsichtlich Ausstattung und primärer Zielgruppe von den bisherigen Bänden des dreibändigen Werkes "Die Methode der finiten Elemente" ab.Bei der Herausgabe des letztgenannten Werkes war von vornherein auch die Edition einer Studienausgabe geplant. Aus der Ersta… Show more

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Cited by 12 publications
(13 citation statements)
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“…( t Δ stands for the integration step size), according to approximate formulations, introducing the integration method [5][6][7][8]. Because of the approximation, the integration step size cannot be large; and, because of the step-by-step nature, and the resulting high computational cost, the step size cannot be desirably small.…”
Section: Introductionmentioning
confidence: 99%
“…( t Δ stands for the integration step size), according to approximate formulations, introducing the integration method [5][6][7][8]. Because of the approximation, the integration step size cannot be large; and, because of the step-by-step nature, and the resulting high computational cost, the step size cannot be desirably small.…”
Section: Introductionmentioning
confidence: 99%
“…( t Δ stands for the integration step size), according to approximate formulations, introducing the integration method [5][6][7][8]. Because of the approximation, the step size t Δ can not be large; however, because of the step-by-step nature, and the resulting high computational cost, the step size can also not be small.…”
Section: Introductionmentioning
confidence: 99%
“…Because of the approximation, the step size t Δ can not be large; however, because of the step-by-step nature, and the resulting high computational cost, the step size can also not be small. Considering this, and the unconditional stability of conventional time integration methods (see [6][7][8][9]), the integration step size recommended is basically obtained from [5,7,[9][10][11]: where, T is the smallest period with considerable contribution in the response. In some practical cases, e.g.…”
Section: Introductionmentioning
confidence: 99%
“…For nonlinear dynamic analysis of structural systems, the broadly accepted approach is to define the structural and mathematical models, discretize the mathematical models in space, and solve the resulting ordinary initial value problems in time. In view of the typical initial value problem defining the structural motion, stated below [1][2][3] and finally, Q represents some restricting conditions, in problems involved in nonlinearity; see [5,6]), the most versatile analysis method is time integration [7,8]. The process of time integration is schematically displayed in Figure 1, and in addition, for nonlinear analyses, at time stations, where nonlinearities are detected, some iterative computation, for localizing the nonlinearities, is strongly recommended [3,[9][10][11][12].…”
Section: Introductionmentioning
confidence: 99%