Sentence examples for modes of thin from inspiring English sources

A large amount of experimental data has been obtained for all four types of normal modes of thin circular rings with rectangular cross-sections.

First of all, the decoupling displacement boundary conditions for deflections and rotations are reconstructed based on their coupled displacement modes of thin composite plates.

In this paper, the tensile strength and failure modes of thin ply carbon fiber-reinforced polymer (CFRP) angle-ply laminates are investigated by experiments and predicted by Finite element method (FEM) and theoretical model.

The natural frequencies of the forward and backward modes of thin rotating laminated cylindrical shells are determined by using four common thin shell theories, namely Donnell's, Flügge's, Love's and Sanders'.

It has been concluded that the classical lamination theory is inadequate for the analysis of spatial actuation and control of all modes for thick plates and shells as well as for the higher modes of thin composite plates and shells.

Second, both theoretical and FEM models are established to predict the strength and failure modes of thin ply CFRP angle-ply laminates with different ply thickness and fiber volume fraction, also two competing mechanisms finally cause the non-monotonic change of strengths of thin-ply laminates which has good agreement with experimental results.

The typical failure modes of thin-ply hybrid composites were highlighted in four series of stress strain graphs obtained for the same materials with different carbon layer thicknesses.

In the beginning, the focus was very strongly on coupling of simultaneous or near simultaneous buckling modes of thin-walled metal structures including members, plates and shells.

Some examples are presented in order to verify the capability of the model to simulate the non classic effects associated with the higher order deformation modes of thin-walled structures.

After classifying the buckling modes of thin-walled tubes (global, local and distortional), the paper addresses the importance of the two-wave distortional mode (flattening or ovalization mode) in their structural behaviour.

We develop a Gauss Jordan factorization procedure to explicitly separate the slow (deposition), fast (equilibrium), and instantaneous (conserved) modes of thin-film deposition models describing the dynamics of the precursor, surface, and deposition chemical species, focusing primarily on the dynamics of atomic layer deposition (ALD) processes.