Vibration of thin elastic plates of linearly variable thickness (Natural frequencies and node patterns for clamped and simply supported square plates of linearly variable thickness solved by finite-difference approximation, using pulsed-air vibrator)

Basava Raju, B (1966) Vibration of thin elastic plates of linearly variable thickness (Natural frequencies and node patterns for clamped and simply supported square plates of linearly variable thickness solved by finite-difference approximation, using pulsed-air vibrator). International Journal of Mechanical Sciences, 8 (2). pp. 89-100.

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Abstract

The natural frequencies and the node patterns for clamped and simply supported square plates of linearly variable thickness are determined experimentally using a pulsed-air vibrator. Finite-difference approximation is used to solve the vibrating plate problem and the resulting eigen-value problem is solved by the use of a digital computer. Eigen-values are the frequencies and the eigen-vectors represent the relative plate amplitudes. Experimental results are compared with finite-difference results and disagreements between the two, if any, are discussed in detail.13;

Item Type: Article
Additional Information: Copyright for this article belongs to Elsevier Science
Uncontrolled Keywords: Clamps;Eigenvalues;Elastic plates;Finite difference theory; Plates(Structural members);Resonant frequencies;Structural vibration;Thickness;Thin plates
Subjects: ENGINEERING > Structural Mechanics
Depositing User: Mr. Ravikumar R
Date Deposited: 09 Feb 2010
Last Modified: 01 Sep 2015 08:55
URI: http://nal-ir.nal.res.in/id/eprint/4255

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