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An analytical model for stress analysis of multi-layered stacks, which is based on an extension of Valisetty's model (Bending of Beams, Plates and Laminates: Refined Theories and Comparative Studies, Ph.D. thesis, Georgia Institute of Technology, Atlanta, March 1983), is proposed in this paper.
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Using the proposed model, bending behavior of polycrystalline materials in micron-scale structures is investigated, and compared with experimental results from other researchers.
Based on a quantitative description of the nuclear lamina we suggest a model for bending of this structure during cell senescence.
Fourth-order boundary value problems modeling bending equilibria of elastic beams have been considered in several papers.
It is well known that fourth-order boundary value problems models bending equilibria of elastic beams, and have been studied extensively.
We present a model problem of bending of a cylindrical rod with a screw armature.
A finite element model of roll bending of grid sheet is presented, which has been set up to predict springback and spot weld failure.
The theoretical investigation presents a finite element model for the bending of strengthened slabs.
A general model of dynamic bending of isotropic micropolar elastic thin plates with independent fields of displacements and rotations is presented.
A theoretical model for the bending of a laminated beam bonded with shape memory alloy (SMA) fiber reinforced layer is presented.
The 3×3 interpolation kernel U is derived from physical models, originally intended for the modeling of the bending of elastic bodies.
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