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Titlebook: Boundary Element Analysis of Plates and Shells; Dimitri E. Beskos Conference proceedings 1991 Springer-Verlag Berlin Heidelberg 1991 Dynam

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Large Deformation Analysis of Plates and Shells, finite delections. The method is developed through the use of the weak form of the appropriate governing differential equations and boundary conditions. The resulting equations are then linearized and incremental solution strategies are discussed. In the case of problems involving limit points, a p
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Inelastic Analysis of Plates and Shells,lems, three different formulations are compared. In addition, thermal stresses, membrane effects, large deformation analysis and instability analysis are also considered for the plate problems. The shell formulation is derived by transforming the general 3-D BEM equations to the appropriate curvilin
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Special Methods for Plate Analysis,uring the first efforts to apply the boundary integral equation method to the plate bending problem and before the appearance of general direct BEM formulations in the literature. Other special BEM’s have been developed later in order to overcome certain shortcomings and computational difficulties i
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Mapiko: Fragments of Revolutionary Time Using Green’s second identity, the plate bending problem is formulated in terms of two singular integral equations involving boundary lateral deflections, normal slopes, normal bending moments and equivalent shear forces. In the numerical implementation of the method use is made of a Hermitian inte
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https://doi.org/10.1007/978-3-030-79580-1d of the boundary element method and its variations. Static analysis of shallow shells can first be accomplished by the conventional direct or indirect boundary element method, which employs the fundamental solution of the problem and is based on the displacement or the fiexural displacement — membr
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