Exact Solution for Simply Supported and Multilayered Magneto-Electro-Elastic Plates

By Ernian Pan. 2001

668 citations recorded by the source corpus.

Subfields: Mechanics of Materials

View Paper: https://www.semanticscholar.org/paper/d1e252bb5bf264833987bed5c7d0044e162108b7

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In Mechanics of Materials

1. Wei-qiu Chen
2. H. Ding
3. P. Heyliger
4. F. Ramirez
5. X. Y. Li
6. Kang Yong Lee
7. Ernian Pan
8. F. Han

Citations in the corpus

• Discrete Layer Solution to Free Vibrations of Functionally Graded Magneto-Electro-Elastic Plates (2006, methodology): “Pan, E., “Exact solution for simply supported and multilayered magnetoelectro-elastic plates,” J. Appl.”
• Exact Solution for Functionally Graded Anisotropic Elastic Composite Laminates (2003, methodology): “In Pan [46], we have discussed the distinguished structure of an equation similar to Equation (8), and its solution for the homogeneous material case.”
• Exact solution for functionally graded and layered magneto-electro-elastic plates (2005, methodology): “which is different from the corresponding homogeneous case [4].”
• Love wave propagation in layered magneto-electro-elastic structures with initial stress (2007, background): “Pan derived the exact solutions for three-dimensional, anisotropic magneto-electro-elastic, simply supported and multilayered rectangular plates under both surface and internal loads [24].”
• Free vibration response of two-dimensional magneto-electro-elastic laminated plates (2006, methodology): “Later, Pan and Heyliger [13,14] extended that solution to the corresponding free vibration problem, and to the static cylindrical bending of magneto-electro-elastic laminates.”
• Exact solutions for magneto-electro-elastic laminates in cylindrical bending (2003, methodology): “The second example is a two-layered plate made of piezoelectric BaTiO3 with material properties given in Table 2 (Pan, 2001) and magnetostrictive CoFe2O4.”
• Analyses of Circular Magnetoelectroelastic Plates with Functionally Graded Material Properties (2015, background): “Analytical solutions of magnetoelectroelastic multilayered plates are available only for simple boundary conditions due to the high mathematical complexity [20].”