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Establishing Well to Seismic Tie
3 Establishing Well to Seismic Tie
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Establish Well-Seismic Tie
Objectives Determine key marker that need to be interpreted Understand seismic response in respect to the wells Determine the seismic phase Check the log quality
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Convolution Model & Polarity Convention
European Normal European Reverse (SEG Normal)
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Seismic Bandwidth and Phase
Phase Spectrum Amplitude Spectrum The seismic trace is composed of energy that has a range of frequencies. The seismic wavelet is the result of addition of the sin wave functions at each frequency Amplitude and phase spectrum are another wavelet representation
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Seismic Bandwidth and Earth Filter
It is a characteristic of the seismic data that the bandwidth of the input signal is modified by earth filter Thus shallow targets will generally be characterized by good bandwidth whilst deeper targets will have poorer bandwidth
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Zero Phase – Minimum Phase Wavelet
Zero Phase Wavelet Two Minimum Phase Wavelets European Normal European Reverse (SEG Normal) Sound source (explosive, airgun) has minimum phase wavelet Most wavelet extracted from seismic data have mixed phase Minimum phase is a condition of a wavelet rather than a description of its shape. Thus this wavelet is NOT desirable for interpretation Minimum phase is used to describe a ‘causal’ wavelet (ie: no energy before zero) in which the phase is closest to zero but which displays the most rapid build up of energy. Thus there is a unique minimum phase wavelet for a given amplitude spectrum
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Zero Phase – Minimum Phase Wavelet
Illustration of phase rotation in respect to zero phase wavelet
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Wavelet Shape Changes Due To Earth Filter
-120o phase rotated zero phase wavelet Zero phase wavelet
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Idealized Wavelet Question:
Which idealized wavelet is suitable for these two different amplitude spectrums….?
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Effect of Various Processing Step to Wavelet Shape
Processing Steps Affecting Wavelet Shape (Courtesy R.E. White)
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Zero Phasing and Wavelet Shaping
Whitening (broadening of frequency spectrum)
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Well-Seismic Tie * Log Calibration Vp (Sonic) d (Density) AI (Vp.d) RC
V2d2 – V1d1 V2d2 +V1d1
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Wavelet Estimation 20 ms
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1 2 3 Wavelet Validation Consistent Wavelet
Wavelet MUST have center of energy Consistent Wavelet Synthetic match beyond interval of interest
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Log Calibration Objective:
To calibrate sonic transit time with travel time from checkshot in order to match with the seismic
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Log Calibration Calibration Methods: Linear trends with knee points
Spline or polynomial Resolving differences in seismic and sonic travel times
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Quantifying Well Tie
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Reasons For Poor Well Tie
Different propagation paths for sonic and seismic Relative scales of measurement Frequency of measurement Spatial sampling Error in seismic migration Problem in log measurement (eg: invasion, cycle skipping) Bad checkshot value
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Seismic Resolution and Detection
Temporal vertical resolution (tuning tickness): Separation by the seismic method of two features which are close together (1/4 wavelength of the signal)
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Vertical resolution in respect to depth
T = Seismic period (peak to peak or trough to trough Fd (Dominant frequency) = 1/T * 1000 Tr (Temporal Thickness) = 1/2.31 Fd * 1000 Vertical Resolution = Tr*Vp/2000
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Which sand is resolved?
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Seismic Response on different geologic boundary
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What is the resolution of this seismic data?
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Temporal Resolution At ‘A’ the two reflections are solved
As the units is thinned the two reflection begin to interfere resulting in a composite response that progressively increases in amplitude to the tuning thickness at ‘B’ Progressive thinning of the unit results in destructive interference and the composite decreases the amplitude The reflections never get much closer together in time than the tuning thickness 5. For thickness below ‘tuning’ the time separation measured from the trace would greatly over-estimated the thickness 6. Interestingly, the amplitude in the zone below tuning are approximately linearly related to the actual time thickness of the bed 7. Between A and B the time separation is more or less a reasonable guide to thickness
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Example Of Tuning Phenomenon
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Thickness Prediction from seismic
Thickness above tuning: (time thickness (ms)/2000 * (Vp) Thickness below tuning: (Utilizing plot between amplitude and temporal thickness) /2000 * Vp
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Lateral Resolution Key factors: migration aperture, geometry, fold and sampling
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Resolution
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The Danger Of Un-corrected Sonic Log
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Resolution
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