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Fig 1.

Schematic view of:

(a) continuum and geometric model of GS as trapezoidal nanoplate, (b) quadrilateral nanoplate resting on viscoelastic substrate.

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Fig 1 Expand

Table 1.

(a): Effect of B.Cs and number of points on Convergence study for first natural frequency. (b): Effect of B.Cs and number of grid points on Convergence study for second frequency.

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Table 1 Expand

Table 2.

With Ref [21].

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Table 2 Expand

Table 3.

Validation of first three frequencies of trapezoidal plate at various B.C and side angles.

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Table 3 Expand

Table 4.

The first five dimensionless natural frequencies of an isotropic skew plate with a/b = 1, h/b = 0.2 and β=45 at two different boundary conditions.

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Table 4 Expand

Table 5.

The dimensionless natural frequencies of SSSS and CCCC orthotropic skew nano plates for first two vibration mode at different nonlocal parameters, aspect ratios b/a and angle β.

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Table 5 Expand

Fig 2.

Fundamental natural frequency of SSSS rectangular nanoplate as a function of nonlocal parameter at different damping coefficient with FSDT(present) and CPT(Ref [

8]).

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Fig 2 Expand

Fig 3.

Variation of fundamental frequency of nanoplate versus angle β = α for different B.Cs.

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Fig 3 Expand

Fig 4.

Effect of stiffness parameter on the fundamental frequency of CFCF quadrilateral nanoplate at various nonlocal parameter.

(), C = 10.

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Fig 4 Expand

Fig 5.

Effect of damping parameter on fundamental frequency change of both CFCF nanoplate (

), K = 100.

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Fig 5 Expand

Fig 6.

Variation of fundamental frequencies of nanoplate with respect to C and K, when

for different B.Cs; (a) CCCF, (b) CSSS, (c) SFSF.

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Fig 6 Expand