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The large deflection leads to geometric non-linearity.
A model for the large deflection analysis of magneto-electro-elastic laminated plates is derived.
Considered in this paper is the large deflection of a thin beam.
The von Karman strain displacement relation is used to account for the large deflection.
It is concluded that the large deflection behaviour of steel beams can significantly affect their survival temperature in fire.
Based on the nonlinear analysis results, a static constraint restricting the large deflection geometrical nonlinearity degree is established.
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Because of the large deflections for small pressure changes, bellows instruments are particularly suitable for pressures below atmospheric.
The large deflections of plates and their postbuckling response follow.
To capture the large deflections, geometrical nonlinearity in von Kármán sense is taken into account.
Subsequently, a boundary layer theory is employed including the nonlinear prebuckling deformations and the large deflections in the postbuckling regime.
The reasons for that deviation are the large deflections, resulting in a movement non-parallel to the acting wind flow.
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