Code covered by the BSD License  

Highlights from
Vibration of rectangular clamped thin plate

5.0

5.0 | 1 rating Rate this file 16 Downloads (last 30 days) File Size: 150.81 KB File ID: #28375
image thumbnail

Vibration of rectangular clamped thin plate

by Agustinus Oey

 

03 Aug 2010

Calculation of transverse displacement of thin plate that is subjected to harmonic point excitation

| Watch this File

File Information
Description

The code demonstrates the application of the principle of virtual work for calculating the steady state transverse displacement of a rectangular clamped thin plate. It was based on a letter written by J. P. Arenas for the editor of Journal of Sound and Vibration (2003).

The GUI is designed to be simple. It contains some basic parameters, which can be easily modified, and a single pushbutton for executing the calculation. After brief processing time, the plate response is shown in a figure. Information on non-dimension frequency parameter is provided as well.

Similar to my previous codes, I am using a very plain way in writing the code. Comments are given here and there for making the code easy to understand. I will try to provide more explanation on the equations and the code later.

Anyhow, my simple wish is that someone could find the code useful :)

Thank you.

Developed by Agustinus Oey
Center of Noise and Vibration Control (NoViC)
Department of Mechanical Engineering
Korea Advanced Institute of Science and Technology (KAIST)
Daejeon, Korea

MATLAB release MATLAB 7.5 (R2007b)
Tags for This File  
Everyone's Tags
Tags I've Applied
Add New Tags Please login to tag files.
Comments and Ratings (1)
24 Nov 2010 Uspana Ombre  
Please login to add a comment or rating.
Tag Activity for this File
Tag Applied By Date/Time
virtual work Agustinus Oey 03 Aug 2010 15:52:17
transverse wave Agustinus Oey 03 Aug 2010 15:52:17
plate vibration Agustinus Oey 03 Aug 2010 15:52:17
thin plate Agustinus Oey 03 Aug 2010 15:52:17
clamped plate Agustinus Oey 03 Aug 2010 15:52:17
fixed boundary condition Agustinus Oey 03 Aug 2010 15:52:17
shape function Agustinus Oey 03 Aug 2010 15:52:17
eigen function Agustinus Oey 03 Aug 2010 15:52:17
point excitation Agustinus Oey 03 Aug 2010 15:52:17
harmonic excitation Agustinus Oey 03 Aug 2010 15:52:17

Contact us at files@mathworks.com