Sentence examples for harmonic quantity from inspiring English sources

For the three-phase harmonic quantity, left{begin{aligned} f_{{h{text{a}}}} left( t right) & = hat{f}cos left( {homega_{1} t} right) hfill f_{{h{text{b}}}} left( t right) & = hat{f}cos left( {frac{{homega_{1} t - 2h{{pi }}}}{3}} right) hfill f_{{h{text{c}}}} left( t right) & = hat{f}cos left( {frac{{homega_{1} t + 2h{{pi }}}}{3}} right) hfill end{aligned} right.

This chapter explains the difference between displacement power factor (DPF) - pertaining to fundamental quantities only- and the concept of the total power factor (TPF) - pertaining to fundamental and harmonic quantities.

In this paper, we have extended these methods to account for an unknown number of harmonics, a quantity also known as the model order, by deriving a model-specific order estimation criterion based on the maximum a posteriori principle.

The rest is so-called "dark" matter, whose exact nature remains mysterious.The harmonics show the ratio of ordinary matter to dark matter, because the first harmonic relates to the quantity of matter of all varieties, and the second relates to the speed of sound in the primordial gas (which consisted only of ordinary matter).

For instance, applying Ehrenfest's theorem to a quantum harmonic oscillator yields average quantities for the position and momentum that track with the classical quantities for some brief time.

The time domain response is obtained for transient analysis, the frequency response function is derived for harmonic analysis and statistical quantities of response variables due to random excitation are determined in spectrum analysis.

A commonly used trade off measure between sensitivity and specificity is the F1 score, which is defined as the harmonic mean of both quantities [ 32] (see Methods).

In "Theory" section, we present the characteristic quantities of the harmonic and Coulomb potentials, and the definitions of the weak- and strong-confinement limits in terms of these parameters.

These results were found for two quantum dot sizes, in the first one the characteristic quantities of the harmonic and Coulomb potentials are equals, and in the second one they differ by one order of magnitude.

The resulted effective quantities based on symmetrical harmonic components are very similar to those based on the phase reference frame.

In this model various structural quantities (geometries, dissociation energies, harmonic frequencies…) are required for both the parent cluster and the fragments.