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Migration and Attenuation of Surface-Related and Interbed Multiple Reflections
Zhiyong Jiang University of Utah April 21, 2006
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Outline Overview Surface Multiple Migration
Interbed Multiple Migration Multiple Attenuation in Multiple Imaging Conclusions Let’s first review the POIC approach.
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Primary g s x Surface Multiple s g x g s x Interbed Multiple g s High-order Multiple
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Technical Contributions
For the first time, I examine the imaging and computational properties of three different surface multiple imaging methods, and apply them to both synthetic and field data I develop two novel methods for imaging interbed multiples, and apply them to field and synthetic data I attenuate high-order multiples to solve a major problem in multiple imaging: the interference from other multiples. This strategy makes multiple imaging a more practical tool
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Outline Overview Surface Multiple Migration
Interbed Multiple Migration Multiple Attenuation in Multiple Imaging Conclusions Let’s first review the POIC approach.
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Outline Overview Surface Multiple Migration Motivation Methodology
Numerical Results Summary Let’s first review the POIC approach.
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Why Migrate Surface Multiples?
Better Vert. Res. Advantages of migrating multiples. Better Fold Wider Coverage
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3D VSP Survey Shot radius Z
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Outline Overview Surface Multiple Migration Motivation Methodology
Numerical Results Summary Let’s first review the POIC approach.
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exp[iω (τsx +τx g +τg g)]
Modeling Equation d(s,g)mult. = m(x0 , ω) W(ω) exp[iω (τsx +τx g +τg g)] . ~ x0 g0 s B0 g
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Method 1: Model-based Multiple Imaging
m(x, ω) = ∫∫ d(s, g)mult. . exp[-iω (τsx +τxg’ +τg’g)] dsdg τxg’ +τg’g = min (τxg’ +τg’g) g’ B0 B0 s g’ g’0 τg’g g’ : diffraction point g0’: specular point X : trial image point τsx τxg’ x g
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τxg’ +τg’g = min (τxg’ +τg’g)
Method 2: Mig. with Semi-natural Green’s functions m(x, ω) = ∫∫ d(s, g)mult. . ~ exp[-iω (τsx +τxg’ +τg’g)] dsdg ~ ~ τxg’ +τg’g = min (τxg’ +τg’g) g’ B0 B0 s g’ g’0 ~ τg’g g’ : diffraction point g0’: specular point X : trial image point τsx τxg’ x g
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exp[-iω (τsx +τxg’ +τg’g)] dsdgdg’
Method 3: Interferometric Imaging m(x, ω) = ∫∫∫ d(s, g)mult. . ~ exp[-iω (τsx +τxg’ +τg’g)] dsdgdg’ g’ s B0 g’ : diffraction point X : trial image point τsx x g
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Imaging Properties of Migration Methods
Sensitivity to velocity errors Receiver Statics in VSP case eliminated? Receiver geometry needs to be known in VSP case? Coverage in VSP case Applicablbe to IVSPWD? Model-based multiple Migration High No Yes Wide Semi-natural Green’s functions Low Interferomet-ric Imaging Primary Migration Narrow
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Outline Overview Surface Multiple Migration Motivation Methodology
Numerical Results Summary Let’s first review the POIC approach.
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Numerical Results 2-D Dipping Layer Model 3-D Real Data
3-D Synthetic Data
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Shots: 92; Receivers: 91 (50m -950 m)
Velocity Model Well X (m) 925 V (m/s) 4000 Depth (m) 1900 1300 Shots: 92; Receivers: 91 (50m -950 m)
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CSG 51 Ghost Component Time (s) A S Well G X 3 50 950m 50 950m
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CSG 51 Primary Component Time (s) A S Well G X 3 50 950m 50 950m
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8 Receivers Primary 1st-order multiple 1300 X (m) 925 X (m) 925
Depth (m) Less receivers and the image is still good. A cheaper VSP. 1300 X (m) 925 X (m) 925
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Numerical Results 2-D Dipping Layer Model 3-D Real Data
3-D Synthetic Data
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Multiple can image above the receivers.
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Numerical Results 2-D Dipping Layer Model 3-D Real Data
3-D Synthetic Data
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Sources/Wells Locations
Y (m) 2000 Well X (m) 2km*2km*2km for x by y by z. 1089 shots 111 receivers 2000
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CSG10 CSG540 X 3.5 1 111 1 111 Time (s) Receiver Number
Time (s) Different shots received in the same well. X 3.5 1 Receiver Number 111 1 Receiver Number 111
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X=1000m Primary Velocity Model 100 1100 100 1100 Y (m) 2000 Depth (m)
Y (m) 2000
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X=1000m 1st order ghost Velocity Model 100 1100 100 1100 Y (m) 2000
Depth (m) 1100 Velocity Model 100 Better image of the salt boundary with multiple. Depth (m) 1100 Y (m) 2000
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Y=1000m Primary Velocity Model 100 1100 100 1100 X (m) 2000 Depth (m)
Another slice. Depth (m) 1100 X (m) 2000
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Y=1000m 1st order ghost Velocity Model 100 1100 100 1100 X (m) 2000
Depth (m) 1100 Velocity Model 100 Depth (m) 1100 X (m) 2000
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Outline Overview Surface Multiple Migration Motivation Methodology
Numerical Results Summary Let’s first review the POIC approach.
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Summary Advantages Wider subsurface coverage can be achieved
by migrating multiples Multiples illuminate areas invisible to primaries
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Summary Limitation Multiple is weak
Interferences from primary and other events, such as high-order multiples
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Outline Overview Surface Multiple Migration
Interbed Multiple Migration Multiple Attenuation in Multiple Imaging Conclusions Let’s first review the POIC approach.
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Outline Overview Interbed Multiple Migration Motivation Methods
Numerical Tests Summary Let’s first review the POIC approach.
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What is below the salt? ?
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Challenge with VSP Surface Multiples: Long raypath, strong attenuation, triple passage through salt
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Challenge with CDP primary reflections: strong attenuation, double passage through salt
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Can we try interbed multiples
Can we try interbed multiples? Advantages: short raypth, less attenuation, single passage through salt s g
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Outline Overview Interbed Multiple Migration Motivation Methods
Numerical Tests Summary Let’s first review the POIC approach.
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d(s,g)inter. = m(x0 , ω) W(ω)
Modeling Equation d(s,g)inter. = m(x0 , ω) W(ω) exp[iω (τsx +τx g +τg g)] . ~ B0 s x0 g0 B1 g
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Method 1: Fermat’s principle
m(x, ω) = ∫∫ d(s, g)inter. . exp[-iω (τsx +τxg’ +τg’g)] dsdg τxg’ +τg’g = min (τxg’ +τg’g) g’ B1 B0 s g’ g’0 B1 τg’g τsx τxg’ x g
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exp[-iω (τsx +τxg’ +τg’g)] dsdgdg’
Method 2: Summation of all the diffraction energy m(x, ω) = ∫∫∫ d(s, g)inter. . exp[-iω (τsx +τxg’ +τg’g)] dsdgdg’ B0 s g’ B1 τsx x g
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Outline Overview Interbed Multiple Migration Motivation Methods
Numerical Tests Summary Let’s first review the POIC approach.
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Numerical Tests SEG/EAGE Model Large Salt Model Field Data Test
Let’s first review the POIC approach.
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Shots: 301; Receivers: 61 (1000m - 1600m)
Velocity Model X (m) 3000 Depth (m) 2000 Shots: 301; Receivers: 61 (1000m m)
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Upper-salt-boundary Interbed Multiple
s g’0 Depth (m) g x 2000 3000 X (m)
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Interbed Multiple Migration Image
Velocity Model Interbed Multiple Migration Image 800 Depth (m) 2000 1200 1200 X (m) X (m)
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Lower-salt-boundary Interbed Multiple
s Depth (m) g’0 g x 2000 3000 X (m)
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Interbed Multiple Migration Image
Velocity Model Interbed Multiple Migration Image 800 Depth (m) 2000 1200 1200 X (m) X (m)
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Numerical Tests SEG/EAGE Model Large Salt Model Field Data Test
Let’s first review the POIC approach.
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Velocity Model X (m) 16000 Depth (m) 11000 Shots: 319; Receivers: 21
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Lower-salt-boundary Interbed Multiple
s Depth (m) g’0 x g 11000 16000 X (m)
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Interbed Multiple Migration Image
Velocity Model 6250 Depth (m) 7250 1200 X (m) Interbed Multiple Migration Image 6250 Depth (m) 7250 1200 X (m)
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Numerical Tests SEG/EAGE Model Large Salt Model Field Data Test
Let’s first review the POIC approach.
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Velocity Model 16000m Depth (m) 10668 Shots: 102; Receivers: 12
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Sea-bed Interbed Multiple
16000m s g’0 x Depth (m) g 10668
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Interbed Multiple Migration Image
Velocity Model 2000 Depth (m) 4000 Interbed Multiple Migration Image 2000 Depth (m) 4000 4000 X (m)
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Outline Overview Interbed Multiple Migration Motivation Methods
Numerical Tests Summary Let’s first review the POIC approach.
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Summary Interbed multiples are used to image salt
boundaries and subsalt structures Challenge: Accuracy of the multiple generating interface Challenge: Interference from other multiples
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Outline Overview Surface Multiple Migration
Interbed Multiple Migration Multiple Attenuation in Multiple Imaging Conclusions Let’s first review the POIC approach.
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Outline Overview Multiple Attenuation in Multiple Imaging Motivation
Methodology Numerical Examples Summary Let’s first review the POIC approach.
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A major problem with multiple imaging:
interference from high-order multiple high-order multiple Incorrectly positioned as low-order multiple
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Outline Overview Multiple Attenuation in Multiple Imaging Motivation
Methodology Numerical Examples Summary Let’s first review the POIC approach.
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Step1: Prediction S g’ g second-order multiple
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Physics Behind Prediction
D(g | s) =∫ G(g | g’) D(g’ | s) dg’ S g’ g D(g’|s): Downgoing component G(g|g’): Green’s function for propagating the wavefield D(g|s): Predicted high-order multiples
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p(t) = y(t) - fj(t)mj(t)
Step2: Subtraction p(t) = y(t) fj(t)mj(t) To attenuate the multiple from the data using a matching filter. High-order multiple- free data Original data Predicted high-order multiple
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Outline Overview Multiple Attenuation in Multiple Imaging Motivation
Methodology Numerical Examples Summary Let’s first review the POIC approach.
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Numerical Examples Synthetic Data Test Field Data Test
Let’s first review the POIC approach.
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Density Model 276 shots, 50m spacing 20 receivers Depth (m)
20 receivers 6.25m spacing Depth (m) 6,000 14,000 X (m)
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CRG1: Different Order Multiples
direct wave 1st order 2nd order 3rd order
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Before Attenuation 0.4 Time (sec) 2.5 X (m) 14,000
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Prediction 0.4 Time (sec) 2.5 X (m) 14,000
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After Attenuation 0.4 Time (sec) 2.5 X (m) 14,000
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Before Attenuation 0.4 Time (sec) 2.5 X (m) 14,000
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Migration Image: Before Attenuation
500 Interference from high- order multiple Depth (m) 6000 1500 12500 X (m)
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Migration Image: After Attenuation
500 Depth (m) 6000 1500 12500 X (m)
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Numerical Examples Synthetic Data Test Field Data Test
Let’s first review the POIC approach.
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Velocity Model V (ft/s) Depth (ft) X (ft) 652 shots 12 receivers 4910
V (ft/s) 12 receivers 4910 Depth (ft) 14300 43000 X (ft) 60000
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Different Order Multiples
direct wave 1st order 2nd order
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Before Attenuation 1.25 1st-order multiple Time (sec)
2nd-order multiple 5.00 X (ft) 60000
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Predicted Multiple 1.25 Time (sec) 5.00 X (ft) 60000
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After Attenuation 1.25 Time (sec) 5.00 X (ft) 60000
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Before Attenuation 1.25 1st-order multiple Time (sec)
2nd-order multiple 5.00 X (ft) 60000
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Multiple Migration Image: Before Attenuation
10 interference from high- order multiple Depth (kft) 26 16 X (kft) 32
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Multiple Migration Image: After Attenuation
10 Depth (kft) 26 16 X (kft) 32
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Multiple Migration Images: Comparison
10 Depth (kft) 26 16 X (kft) 32
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Outline Overview Multiple Attenuation in Multiple Imaging Motivation
Methodology Numerical Examples Summary Let’s first review the POIC approach.
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Summary Attenuate high-order multiples to better image
low-order multiples, making multiple imaging a more practical and useful tool Obtained cleaner and more accurate subsurface images to help avoid misinterpretation and thus reduce risk in subsequent processes
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Outline Overview Surface Multiple Migration
Interbed Multiple Migration Multiple Attenuation in Multiple Imaging Conclusions Let’s first review the POIC approach.
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Conclusions As shown in the numerical examples,
surface multiple imaging and interbed multiple imaging can be important imaging methods The multiple attenuation process is effective in mitigating the interference in multiple imaging
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Future Work Apply interbed multiple imaging to more field data sets
Apply data-based multiple prediction method in multiple filtering Attenuate surface multiples prior to imaging interbed multiples
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Acknowledgements My advisor: Gerard T. Schuster
My supervisory committee: Ronanld L. Bruhn, Brian E. Hornby, Richard D. Jarrard, and Robert B. Smith My wife Weining and my daughter Julia My UTAM colleagues and my other friends
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