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Abstract

Time lapse, or 4D, seismic surveys are designed to monitor changes in the seismic response of hydrocarbon<br>reservoirs caused by production. In many reservoirs, the acoustic impedance changes induced by production<br>are small and therefore we are looking for weak 4D signals. This means that 4D surveying requires a high<br>degree of accuracy in order to detect a reliable 4D signal. In marine 4D surveys, variations in geometry caused<br>by currents, variations in wave height and variations within the water column all combine to reduce the<br>repeatability of the recording. Successful 4D processing must take account of these factors<br>Interpretation of 4D results has often been done on difference sections obtained by simply taking the difference<br>between two vintages of data previously processed for 3D purposes. Variations in the individual survey results<br>will be caused by variations in recording equipment and geometry, variations in feathering and infill, variations<br>within the water column and variations in processing. In order to compensate for these differences, matching<br>filters are applied to the datasets. In this method, it is assumed that matching the overburden will compensate<br>for all of the above factors in a single filter (perhaps a single filter per trace) and thus reveal the true change at<br>the reservoir level. Although this approach implies that the biggest difference between the two surveys will be<br>outside the matching design window, it does not mean that these changes are only caused by reservoir<br>production. Indeed, the difference between the datasets is often found to increase everywhere outside the<br>design window. For example, data shot over the Oseberg field in 1989 and 1991 were normalised by applying<br>scalars derived in a 150ms window around the water bottom for each trace. Equalising the amplitudes around<br>the water bottom INCREASED the difference energy over a larger window from 0s to 3s, illustrating the dangers<br>inherent in simply matching different datasets to optimise the 4D signal.<br>Since the differences between two datasets are caused by a number of factors, it is likely to be better to address<br>each problem separately rather than attempting to do so with a single matching filter. The first, obvious step is<br>to process both datasets simultaneously for 4D purposes. This eliminates differences in processing methods<br>and algorithms and also testing of whether or not particular processing steps improve the 4D difference. Within<br>this processing, variations in positioning (in space and time) should be addressed separately from, say, wavelet<br>changes. Finally, matching filters may still be appropriate, but now they are addressing only residual differences<br>in the seismic system.<br>To examine how sensitive taking the difference between two datasets can be, consider two 40 Hz Ricker<br>wavelets separated by a 1ms static shift. Figure 1 shows the two wavelets and the difference between them. The<br>peak difference is about 25% of the peak value of each wavelet. Increasing the static shift to 4ms causes the<br>peak value and the RMS of the difference to approximately equal the equivalent values for the individual<br>wavelets. Static shifts greater than this cause the difference to have peak and RMS values up to twice that of the<br>individual wavelets. This demonstrates that we will have to account for small timing and positioning shifts<br>between vintages if we are to reduce the background difference ‘noise’ and detect true changes caused by<br>hydrocarbon production. Moreover, many reservoirs require sensitivities of less than 25% in order for the<br>production induced seismic changes to be detectable i.e accuracy to better than 1ms for the above synthetic<br>wavelets.

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/content/papers/10.3997/2214-4609-pdb.215.sbgf056
1999-08-15
2024-04-19
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