Sentence examples for reconstructed power from inspiring English sources

It is shown that azimuthal and longitudinal resolution have different effects on the reconstructed power spectral density of the load.

Moreover, the reconstructed power obtained by our algorithm is 0.9844nw, and the power error is only 1.56%.

This process is based on the best estimator of Fourier coefficients that can be used to reconstruct power spectra at the target locations which are consistent with realistic correlation laws such as those described by Dyrbye and Hansen (1997) and Simiu and Scanlan (1996).

In essence, this method reconstructs power changes, using a beamformer algorithm, at each frequency on a 16 point logarithmic scale (1.5 150 Hz) in each brain location on a 3D grid with 10-mm spacing, and uses a non-parametric analysis to identify significant clusters within this 4D brain frequency space.

PE (Power Error) denotes the error of the reconstructed source power; RPE (Relative Power Error) denotes the relative error of the reconstructed source power; Source Size denotes the radius of reconstructed source; Computation Time denotes the time cost of the reconstruction except the time of computing the system matrix.

The reconstructed axial power shapes using GMDH method are compared to the reference power shapes.

Although these "conversations" were reconstructed by Power more than forty years after they are supposed to have taken place, Bowker (like other biographers) quotes from them verbatim, as though they were reliable records of Joyce's own words.

As a comparison with the result obtained using our previous algorithm in [ 18], the maximum errors in the reconstructed source power and magnitude are 16% and 60% respectively.

The quantitative analysis indicates that, for the hybrid algorithm, the location error from the actual source is within 0.02mm, and the relative error of the reconstructed source power is within 0.3%.

The reconstructed sources powers are 8.7, 10.94, and 120.14 nW respectively.

The reconstructed source powers are influenced more greatly than the reconstructed source centers by optical property errors.