Here, the third part of the error bound comes from the noise.
The average of the imaginary part of the error energy is defined in a similar manner.
When, the average of the real part of the error energy is constant regardless of the occurrence probability, whereas the average of the imaginary part of the error energy increases as the occurrence probability approaches 0.5.
However, more importantly, a big part of the error comes from obtaining kernels with different relative locations.
The average,, of the real part of the error energy,, is defined in terms of the occurrence probability,, as.
In our design, this variation was averaged over and became part of the error term in the analysis.
where e u(n) denotes the so-called undistorted error signal [1], i.e., the part of the error that is not affected by the system noise.
The imaginary part of the error energy,, between the original signal and the imaginary part of phase scrambled signal is defined as.
The real part of the error energy,, between the original signal and the real part of the phase scrambled signal is defined as.
The spatial part of the error metric is obtained by computing the standard deviation of relative edge lengths within a topological neighborhood of each vertex.
Part of the error may be due to differences in the gage and altimeter crossing locations with respect to the range of stage change and the response to changes in discharge at the upstream and downstream locations.
