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The composite film is based on the laminated structure of all flexible materials, such as the polyethylene terephthalate substrate, graphene, paraffin-polydimethylsiloxane (P-PDMS) organogel, and PDMS overlayer stacked in order.
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This paper presents a finite element formulation based on the classical laminated plate theory for laminated structures with integrated piezoelectric layers or patches, acting as sensors and actuators.
The analysis of beam is based on the classical laminated beam theory and applied for arbitrary laminate stacking sequence configuration.
Firstly, an equivalent constitutive relationship of laminated glass fiber reinforced epoxy composite plates has been built based on the symmetric laminated plate theory.
The mathematical formulation is based on the classical laminated plate theory (CLPT) for the frequency analysis.
Formulation is based on the classical laminated plate theory with von-Karman non-linear kinematic relations.
The formulation is based on the classical laminated plate theory and Hamilton's principle.
The analytical model is derived from the principle of potential energy based on the classical laminated plate theory.
The micromechanical approach stems from Eshelby's equivalent inclusion method and Mori Tanaka's mean-field approximation, and the macromechanical approach is based on the classical laminated plate theory.
This paper presents an analytical model based on the classical laminated plate theory for deflections of multi-layered circular diaphragm-type piezoelectric actuators subjected to voltage and uniform pressure loads.
He et al. (2001) suggested a finite element formulation based on the classical laminated plate (CLP) theory for the shape and vibration control of the FG material plates with integrated piezoelectric sensors and actuators and used a constant velocity feedback control algorithm for the active control of the dynamic response of the plate through closed-loop control.
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