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Titlebook: Generalized Continua as Models for Materials; with Multi-scale Eff Holm Altenbach,Samuel Forest,Anton Krivtsov Book 2013 Springer-Verlag Be

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https://doi.org/10.1007/978-3-663-05237-1ponents are added representing the gradient of the bending moment [.]. This theory, called the Bending-Gradient theory, is the extension to multilayered plates of the Reissner-Mindlin theory which appears as a special case when the plate is homogeneous. This theory was derived following the ideas fr
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,Qualitätsmanagement in der Fertigung,maller is stiffer). It is documented in several publications that a micro-polar model is able to describe this effect which is microscopically motivated by the bending stiffness of the cell walls. In the present contribution a microscopic model of an open-cell foam is used to generate virtual experi
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https://doi.org/10.1007/978-3-322-81670-2cted in a stiffer elastic response on the sub-microscale. A quantitative understanding of the size effect is important for the design of micro- and nanosize systems. In our paper higher-order theories of elasticity are used for the description of the bending behavior of micro-beams. These include ad
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https://doi.org/10.1007/978-3-663-08319-1onstitutive properties. The physical sources of this constitutive behavior are harmonic and . (self-similar) interparticle interactions as introduced recently [.]. We analyze the continuum field equations and self-similar .. The assumption of self-similarity leads inevitably to a non-local self-simi
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CAD/CAM-Systeme und Simulationstechnik,d Born-Huang model. It is found that these models do not correspond to each other, while the coefficients of the last model may be evaluated for real bi-atomic crystals. Some new features of the strain waves in the lattice are revealed on the basis of exact traveling wave solutions of the generalize
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Grundkonzeption eines Teamarbeitssystems,se plates are described using the model of an inhomogeneous micropolar (Cosserat) medium. Such approach allows for a more precise modeling and detailed analysis of the buckling process for constructional elements made of highly porous materials. In the framework of a general stability theory for thr
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Computerunterstützter Unterrichte elastic strain and curvature incompatibilities due to the presence of dislocation and disclination densities. The coupled spatio-temporal evolution of the crystal defects is also accounted for by transport equations. Based on atomistic structures, copper tilt boundaries are modeled with periodic s
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