Nonlinear vibration of piezoelectric sandwich nanoplates with functionally graded porous core with consideration of flexoelectric effect
Source abstract
Abstract
Abstract The porous materials become a new class of advanced engineering material due to their excellent advantage such as low specific weight , efficient capacity of energy dissipation , reduced thermal and electrical conductivity , enhanced recyclability and machinability . In this study, the nonlinear vibration of piezoelectric sandwich nanoplates with functionally graded (FG) porous core under electrical load is presented. The piezoelectric effect, flexoelectric effect and von Karman type large deformation are simultaneously taken into account. Results show that the piezoelectric and flexoelectric effects of the material reduce the vibration frequency of the sandwich nanoplate even there is no applied voltage on the piezoelectric layer. The natural frequency of the sandwich structure with porous core can be adjusted by controlling the porosity distribution and porous coefficients of the porous material, and the applied voltages on the piezoelectric layer.
Source: openaire · Quality: candidate unverified · Source record ↗
Research context
OpenAlex topics: Nonlocal and gradient elasticity in micro/nano structures · Composite Structure Analysis and Optimization · Acoustic Wave Phenomena Research
SciVX discovery tags are terminology-based. OpenAlex topics are source-provided classifications.
References (46)
Show source-provided references
1. Electromechanical modeling and power performance analysis of a piezoelectric energy harvester having an attached mass and a segmented piezoelectric layer10.1088/1361-665X/aa550b ↗
2. Structural dynamics effect on voltage generation from dual coupled cantilever based piezoelectric vibration energy harvester system10.1016/j.measurement.2017.05.008 ↗
3. A rotational piezoelectric energy harvester for efficient wind energy harvesting10.1016/j.sna.2017.05.027 ↗
4. Performance of a circular cylinder piezoelectric wind energy harvester fitted with a splitter plate10.1063/1.5008918 ↗
5. Analysis of functionally graded piezoelectric Timoshenko smart beams using a multiquadric radial basis function method10.1016/j.compstruct.2017.05.062 ↗
6. Electrode configurations for layered-plate piezoelectric micro-actuators10.1016/j.mee.2017.01.023 ↗
7. A study on a high efficient cylinder composite piezoelectric energy harvester10.1016/j.compstruct.2016.11.032 ↗
8. Free and forced vibrations of shear deformable functionally graded porous beams10.1016/j.ijmecsci.2016.01.025 ↗
9. Forced vibration analysis of functionally graded porous deep beams10.1016/j.compstruct.2017.12.013 ↗
10. Investigating thermal effects on vibration behavior of temperature-dependent compositionally graded Euler beams with porosities10.1007/s11012-015-0208-y ↗
11. Elastic buckling and static bending of shear deformable functionally graded porous beam10.1016/j.compstruct.2015.07.052 ↗
12. Nonlinear free vibration of shear deformable sandwich beam with a functionally graded porous core10.1016/j.tws.2016.05.025 ↗
13. Exact solution for free vibration of thick rectangular plates made of porous materials10.1016/j.compstruct.2015.08.125 ↗
14. Nonlocal polar elastic continua10.1016/0020-7225(72)90070-5 ↗
15. Surface effects on the buckling behaviors of piezoelectric cylindrical nanoshells using nonlocal continuum model10.1016/j.apm.2018.01.032 ↗
16. Buckling of a piezoelectric nanobeam with interfacial imperfection and van der Waals force: is nonlocal effect really always dominant?10.1016/j.compstruct.2018.04.031 ↗
17. Nonlocal and surface effects on the buckling behavior of flexoelectric sandwich nanobeams10.1080/15376494.2017.1329468 ↗
18. Static stability analysis of embedded flexoelectric nanoplates considering surface effects10.1007/s00339-017-1265-y ↗
19. Thermal buckling of embedded sandwich piezoelectric nanoplates with functionally graded core by a nonlocal second-order shear deformation theory
20. Analysis of a doubly curved piezoelectric nano shell: nonlocal electro-elastic bending solution10.1016/j.euromechsol.2018.02.012 ↗
21. Nonlocal free vibration analysis of FG-porous shear and normal deformable sandwich nanoplate with piezoelectric face sheets resting on silica aerogel foundation10.1007/s13369-017-3035-8 ↗
22. Vibration analysis of size-dependent bimorph functionally graded piezoelectric cylindrical shell based on nonlocal strain gradient theory10.1007/s40430-017-0938-y ↗
23. Surface effects on the vibration behavior of flexoelectric nanobeams based on nonlocal elasticity theory10.1140/epjp/i2017-11320-5 ↗
24. Size-dependent effect on thermo-electro-mechanical responses of heated nano-sized piezoelectric plate10.1080/17455030.2018.1498601 ↗
25. Size-dependent hygro–thermo–electro–mechanical vibration analysis of functionally graded piezoelectric nanobeams resting on Winkler-Pasternak foundation undergoing preload and magnetic field10.1007/s00542-017-3545-z ↗
26. Thermo-electro-radial coupling nonlinear instability of piezoelectric shear deformable nanoshells via nonlocal elasticity theory10.1007/s00542-017-3512-8 ↗
27. Nonlinear buckling of functionally graded nano-/micro-scaled porous beams10.1016/j.compstruct.2017.07.045 ↗
28. On size-dependent nonlinear vibration of porous and imperfect functionally graded tapered microbeams10.1016/j.ijengsci.2016.05.007 ↗
29. Vibration analysis of porous functionally graded nanoplates10.1016/j.ijengsci.2017.06.008 ↗
30. Size-dependent nonlinear vibration of beam-type porous materials with an initial geometrical curvature10.1016/j.compstruct.2017.10.052 ↗
31. Flexoelectric effect on the electroelastic responses of bending piezoelectric nanobeams10.1063/1.4804949 ↗
32. Flexoelectric effect on vibration of piezoelectric microbeams based on a modified couple stress theory
33. Electromechanical coupling in piezoelectric nanobeams due to the flexoelectric effect10.1088/1361-665X/aa7936 ↗
34. Variational principles and governing equations in nano-dielectrics with the flexoelectric effect10.1007/s11433-010-4039-5 ↗
35. Enhanced size-dependent piezoelectricity and elasticity in nanostructures due to the flexoelectric effect10.1103/PhysRevB.77.125424 ↗
36. Symmetry of flexoelectric coefficients in crystalline medium10.1063/1.3662196 ↗
37. A theory of flexoelectricity with surface effect for elastic dielectrics10.1016/j.jmps.2010.03.001 ↗
38. Interface-induced phenomena in polarization response of ferroelectric thin films10.1063/1.2337009 ↗
39. Electro-elastic analysis of piezoelectric laminated plates10.1163/156855107779755273 ↗
40. The elastic dielectric
41. Nonlocal theories for bending, buckling and vibration of beams10.1016/j.ijengsci.2007.04.004 ↗
42. A new hyperbolic shear deformation theory for buckling and vibration of functionally graded sandwich plate10.1016/j.ijmecsci.2011.01.004 ↗
43. An exact analysis for vibration of simply-supported homogeneous and laminated thick rectangular plates10.1016/0022-460X(70)90089-1 ↗
44. Stability and vibration of isotropic, orthotropic and laminated plates according to a higher-order shear deformation theory10.1016/0022-460X(85)90383-9 ↗
45. Shear deformation in heterogeneous anisotropic plates10.1115/1.3408654 ↗
46. New quasi-3D hyperbolic shear deformation theory for the static and free vibration analysis of functionally graded plates10.1061/(ASCE)EM.1943-7889.0000665 ↗