Figures & data
Figure 1. The schematic of a simply-supported three-layer Euler–Bernoulli microbeam.
Figure 2. Dimensionless deflection of a nanoplate in terms of non-homogeneity index
for
.
Figure 3. Dimensionless deflection of a nanoplate in terms of non-homogeneity index
for
.
Figure 4. Two-dimensional distribution of phase velocities in terms of two parameters of Pasternak’s foundation for .
Figure 5. The phase velocities of three-layer nano/microbeam in terms of wave number and non-homogeneity index.
Figure 6. The phase velocities of microbeam in terms of two parameters of foundation and
for
.
Figure 7. The natural frequencies of microbeam in terms of dimensionless microscale parameters and
.
Figure 8. Two-dimensional distribution of the natural frequencies of microbeam in terms of dimensionless microscale parameters and
for
.
Figure 9. Two-dimensional distribution of the natural frequencies of microbeam in terms of two parameters of Pasternak’s foundation for .
Figure 10. Dimensionless transverse displacement of microbeam in terms of two parameters of foundation
and
for
.
Figure 11. Dimensionless transverse displacement of microbeam in terms of applied voltage
and shear parameter of foundation
for
.
Figure 12. Two-dimensional dimensionless deflection of microbeam in terms of two parameters of foundation
and
for
.
Figure 13. Dimensionless transverse displacement of microbeam in terms of non-homogeneity index
and Winkler’s parameter of foundation
.
Figure 14. Distribution of electric potential in terms of two parameters of foundation
and
for
.
Figure 15. Two-dimensional distribution of electric potential in terms of two parameters of foundation
and
for
.
Figure 16. Distribution of electric potential of microbeam in terms of non-homogeneity index
and Winkler’s parameter of foundation
.
