Sentence examples for over a given frequency from inspiring English sources

Exact(5)

The second is in the electrical domain design of analog filters to achieve specified performance over a given frequency range.

The non-stationary vibration power, defined as the short-time average of the product of the force and velocity over a given frequency range of interest, can be calculated by three methods: the Wigner Ville distribution, the short-time Fourier transform, and the harmonic wavelet transform.

over a given frequency range, i.e., begin{array}{*{20}l} hat{theta} = underset{theta}{text{argmax}} frac{1}{K} sum_{k_{text{low}}}^{k_{text{high}}} ensuremath{{U}}_{theta} k,ell), end{array} (14).

(4)From a given set of relaxation times, the (tau -method gives optau -methodues for the parameters (tau ^P) and (tau ^S) usingives least squares methoptimizedat the attenuation (Q_{P}) and (Q_{S}) become approximately constant ovaluesgiven forquency range.

For each cell the mean phase was found by taking the circular mean of phases over a given frequency range.

Similar(55)

An optimization problem at a given frequency or over a frequency range needs to be solved.

The typical data-taking time for a given frequency scan over the full range is 30 min. After each scan, the suspension is shaken in an ultrasonic shaker before the next run begins.

As traffic channels are not emitted at constant power and may employ frequency hopping, one might initially conclude that they will not useful for localization (as the hopping sequence is unknown, an RSS value in this case just represents the observed power at a given frequency, averaged over a few GSM frames).

Rather, the power at a given frequency, averaged over n individual PSDs, is Gamma-distributed and tends to a Gaussian distribution as n→∞ (Nørrelykke & Flyvbjerg, unpublished).

In our manuscript, IPD reliability is the precision of the peak IPD at a given frequency and location over different environmental contexts.

Mathematically, the multitapered power spectrum of a time series is defined for a given frequency as an average over all repetitions and tapers: where is the discrete Fourier transform of the product of the measured time series sequence { x n(t), n = 1, 2, …, N} with the k-th Slepian taper, denoted w k(t).

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