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The natural frequencies and corresponding mode shapes are computed and compared with existing results.
These components affect the natural frequencies and the corresponding mode shapes of the bridges.
The problem of calculating the first few natural frequencies and the corresponding mode shapes is addressed.
The code is developed to calculate the dispersion curves, as well as corresponding mode shapes.
By using boundary conditions the natural frequencies and corresponding mode shapes can be easily obtained simultaneously.
The most common criterion for indicating corresponding mode shapes is the modal assurance criterion.
The natural frequency and corresponding mode shapes, modal assurance criterion (MAC) and static bend-twist coupling results were very similar.
The analytical solution for natural frequencies and corresponding mode shapes of simply supported FG nanoplates are established.
As a result, correlations between the natural frequencies and modulus components are related to the corresponding mode shapes.
It is shown that the comparison between theoretical analysis, numerical computations and experimental measurement in terms of the resonant frequencies and corresponding mode shapes are with good agreement.
Moreover, the first natural frequency, higher resonance frequencies and corresponding mode shapes have been obtained by using finite element method and results compared with experiment measurements.
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