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Vocabulary : A B C D E F G H I J K L M N O P Q R S T U V W X Y Z |
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Parameter
Estimation
The process of evaluating and curve fitting frequency response functions in order to estimate modal parameters. The maximum positive or negative dynamic excursion from zero (for an AC coupled signal) or from the offset level (for a DC coupled) of any time waveform. Sometimes referred to as "true peak" or "waveform peak." The amplitude difference between the most positive and most negative value in the time waveform. A parameter estimation technique where the peak value of the imaginary part of the frequency response function is used to estimate the mode shape value at that point. The phase is given by its sense (positive or negative). This method is also known as quad picking since the value is being picked off the imaginary or quadrature part of the frequency response function. Peak Scaling, Peak-to-Peak Scaling, RMS Scaling Methods to display the amplitude axis of a spectrum. A signal that repeats the same pattern over time is called periodic, and the period is defined as the length of time encompassed by one cycle, or repetition. The period of a periodic waveform is the inverse of its fundamental frequency. A signal is periodic if it repeats the same pattern over time. The spectrum of a periodic signal always contains a series of harmonics. At right angles (90°) to a given line or plane. The FFT spectrum is a discrete spectrum, containing information only at the specific frequencies that are decided upon by setting the FFT analyzer analysis parameters. The true spectrum of the signal being analyzed may have peaks at frequencies between the lines of the FFT spectrum, and the peaks in the FFT spectrum will not be at exactly the correct frequencies. This is called Resolution Bias Error, or the Picket Fence Effect. The name arises because looking at an FFT spectrum is something like looking at a mountain range through a picket fence. By a process of interpolation, it is possible to increase the apparent resolution and amplitude accuracy of the FFT spectrum by a factor of ten. Casing and flange distortion caused by improper pipe flange fit up. Power spectral density, or PSD, is a method of scaling the amplitude axis of spectra of random rather than deterministic signals. Because a random signal has energy spread out over a frequency band rather than having energy concentrated at specific frequencies, it is not meaningful to speak of its RMS value at any specific frequency. It only makes sense to consider its amplitude within a fixed frequency band, usually 1 Hz. PSD is defined in terms of amplitude squared per Hz, and is thus proportional to the power delivered by the signal in a one-Hz band.
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| Compliance Shapes | |||||||
| Data Analysis | |||||||
| Data Reduction | |||||||
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| Load Cells | |||||||
| Modal Analysis | |||||||
| Nuclear HQPT Repair and Calibration | |||||||
| Operational Deflection Shapes (ODS) | |||||||
| Remote Monitoring | |||||||
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| Steam Turbine Bucket Vibration | |||||||
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| Structural Vibration | |||||||
| Telemetry | |||||||