Process Grids
Use the Euler 3D > Process Grids menu option (E3PREP GX) to compute x, y, and z derivatives of an input grid. This is a necessary first step in Euler deconvolution.
Compute Derivative Grids dialog options
Application Notes
The x and y derivatives are computed in the space domain using a simple nine-point convolution filter. The z derivative filter does not have such a simple spatial representation, so it is implemented in the frequency domain.
To create the (smoothed) DX and DY grids, upward continuation may be necessary if the data contains significant short wavenumber noise. Upward continuation effectively attenuates noise without changing the physical significance of the data (as opposed to a low-pass filter, which does change the significance of the data). A continuation distance of one grid cell is not uncommon, although you should be critical of how much resolution you are losing in the smoothed data when you choose the upward continuation distance.
FFT filtering the original input grid is used to calculate the z-derivative. This involves expanding and filling the input grid before calculating the Fourier transform. The default is to expand to a square grid, but if the input grid is long and narrow, it is more accurate and time-efficient to expand to a rectangle.
Output TRN Grid
The E3PREP process creates a transform (TRN) grid. This TRN grid can now be redirected to a specific location for use in Geosoft Scripts by using this parameter:
E3PREP.TRNGRD="filename.grd"
See Also:
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