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To understand how the error on the phase of the CCF spreads over the spatial distribution of phase velocities through tomography, we invert the biased synthetic propagation times (Figure 7).
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This gives us three factors: the error phase (FE), the phase of corrects after errors (FEC), and the phase of corrects following corrects (FCC).
The phases of interest were: the error phase (FE), the phase of the correct response after errors (FEC), and the phase of correct responses following corrects (FCC).
Based on (21) and (34), the phase of Q behaves independently of position errors.
We expect CCFs to provide reliable information about distributions of seismic velocities inside the reservoir only if accurate knowledge of the noise directivity and rigorous estimates of errors induced on the phase are taken into account.
In this paper the error due to the phase response of digital filters on acoustic decay measurements is analyzed.
The accuracy of the range difference between two landing units and the antenna on the Earth depends on the measurement error of the phase difference between the two landing units.
The effect of gain estimation errors on the following phase and position error estimations in the modified method is given in Figure 3, where the curve gained without calibrating gain errors is denoted as "before gain error calibrated" while the other curve named "after gain error calibrated" is obtained by calibrating gain errors first.
Figure 4 depicts the error function, based on the phase image shown in Fig. 2e.
His death sentence was overturned last December when a federal judge found errors in the sentencing phase of the trial.
We also find that the observational errors of the phase velocities have less influence on the variability of the nonlinear amplification than the linear case.
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