Smart beams with extension and thickness-shear piezoelectric actuators
Analytical models and exact solutions for beams with thickness-shear and extension piezoelectric actuators are formulated and developed. The models are based on the first-order beam theory (FOBT) and higher-order beam theory (HOBT). The beam bending problem is solved by using the state-space approac...
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Published in | Smart materials and structures Vol. 9; no. 1; pp. 1 - 9 |
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Main Authors | , |
Format | Journal Article |
Language | English |
Published |
Bristol
IOP Publishing
01.02.2000
Institute of Physics |
Subjects | |
Online Access | Get full text |
ISSN | 0964-1726 1361-665X |
DOI | 10.1088/0964-1726/9/1/301 |
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Abstract | Analytical models and exact solutions for beams with thickness-shear and extension piezoelectric actuators are formulated and developed. The models are based on the first-order beam theory (FOBT) and higher-order beam theory (HOBT). The beam bending problem is solved by using the state-space approach along with the Jordan canonical form. Numerical examples of beams incorporating piezoelectric actuators with various boundary conditions are presented. In these examples, the validity of the proposed models and the feasibility of using shear-mode actuators in smart beams are investigated. For the extension-mode actuators there is slight difference between the deflections of the FOBT and that of the HOBT. For the shear-mode actuators there is pronounced difference between the deflections of the FOBT and that of the HOBT. The results of the FOBT are very sensitive to the value of the shear correction factor. The results of the present work are compared with the previously reported results in the literature, where available. Materials discussed include beams of PZT actuator layers and either CFRP or aluminum. |
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AbstractList | Analytical models and exact solutions for beams with thickness-shear and extension piezoelectric actuators are formulated and developed. The models are based on the first-order beam theory (FOBT) and higher-order beam theory (HOBT). The beam bending problem is solved by using the state-space approach along with the Jordan canonical form. Numerical examples of beams incorporating piezoelectric actuators with various boundary conditions are presented. In these examples, the validity of the proposed models and the feasibility of using shear-mode actuators in smart beams are investigated. For the extension-mode actuators there is slight difference between the deflections of the FOBT and that of the HOBT. For the shear-mode actuators there is pronounced difference between the deflections of the FOBT and that of the HOBT. The results of the FOBT are very sensitive to the value of the shear correction factor. The results of the present work are compared with the previously reported results in the literature, where available. Materials discussed include beams of PZT actuator layers and either CFRP or aluminum. Analytical models and exact solutions for beams with thickness-shear and extension piezoelectric actuators are formulated and developed. The models are based on the first-order beam theory (FOBT) and higher-order beam theory (HOBT). The beam bending problem is solved by using the state-space approach along with the Jordan canonical form. Numerical examples of beams incorporating piezoelectric actuators with various boundary conditions are presented. In these examples, the validity of the proposed models and the feasibility of using shear-mode actuators in smart beams are investigated. For the extension-mode actuators there is a slight difference between the deflections of the FOBT and that of the HOBT. For the shear-mode actuators there is a pronounced difference between the deflections of the FOBT and that of the HOBT. The results of the FOBT are very sensitive to the value of the shear correction factor. The results of the present work are compared with the previously reported results in the literature. (Author) |
Author | Khdeir, Ahmed A Aldraihem, Osama J |
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Cites_doi | 10.1088/0964-1726/2/2/001 10.1088/0964-1726/5/6/012 10.1080/014957399280904 10.1016/S0263-8223(97)80012-8 10.2514/3.10684 10.1177/1045389X9700801202 10.1177/1045389X9700800205 10.1111/j.1151-2916.1991.tb04047.x 10.1088/0964-1726/4/3/007 10.1177/1045389X9700800202 10.1088/0964-1726/1/3/005 10.1177/1045389X9000100102 10.2514/3.9792 10.1088/0964-1726/6/1/010 10.2514/3.12161 10.2514/3.12027 |
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Keywords | Deflection Smart beam State space Correction factor Numerical method State space method Boundary condition Beam(mechanics) Canonical form Exact solution Extension Beam theory Piezoelectric actuators Analytical method Bending Feasibility Non linear effect Laminated beam Intelligent system Electromechanical properties |
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SubjectTerms | Exact sciences and technology Fundamental areas of phenomenology (including applications) Physics Solid mechanics Structural and continuum mechanics Structural mechanics (beam, string...) Theory and numerical methods |
Title | Smart beams with extension and thickness-shear piezoelectric actuators |
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