Inclusion of rotational effects is critical for the accuracy of the predicted system characteristics, in almost all system modelling studies. However, experimentally derived information for the description of one or more of the components for the system will generally not have any rotational effects
APPLICATION AND CORRECTION OF THE EXPONENTIAL WINDOW FOR FREQUENCY RESPONSE FUNCTIONS
โ Scribed by W. Fladung; R. Rost
- Publisher
- Elsevier Science
- Year
- 1997
- Tongue
- English
- Weight
- 453 KB
- Volume
- 11
- Category
- Article
- ISSN
- 0888-3270
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โฆ Synopsis
Applying windows to experimental data is a common practice in modal testing to minimise the effects of leakage, and the exponential window is used for the transient signals measured with impact testing and burst random excitation. Used properly, the exponential can minimise leakage errors on lightly damped signals and can also improve the signal-to-noise ratio of heavily damped signals. The time constant of the exponential window is specified typically by the user, and this paper discusses guidelines for specifying the window for both types of response signal. The effect of the exponential window is to increase the apparent damping of the measured system, and the correction for this effect on the estimated modal parameters is developed by utilising the shift property of the Laplace transform. In addition, the transfer function of a half-period sine pulse, which is a representative model of an impact force signal, is studied to show the need for, and consequences of, applying the exponential window to both the force signal and response signals. Finally, several numerical simulation test cases of an sdof system are presented to demonstrate the issues discussed in preceding sections.
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