Raanan Dafni,  Dual BSc in Geophysics and Chemistry (Tel-Aviv University).  PhD in Geophysics (Tel-Aviv University).  Paradigm Geophysics R&D (2009-2014).

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Presentation transcript:

Raanan Dafni,  Dual BSc in Geophysics and Chemistry (Tel-Aviv University).  PhD in Geophysics (Tel-Aviv University).  Paradigm Geophysics R&D ( ).  Post-Doc (Rice University).

Wave Equation Angle Domain Image Gathers Raanan Dafni Annual Meeting TRIP 2015

Extended Depth Imaging Common Image Gathers (CIGs) are calculated by Pre-Stack Depth Migration (PSDM). The image is extended by a characteristic parameter. Usually this parameter refers to the acquisition offset, scattering-angle, subsurface offset, source index, and more… The image is analyzed (Amplitude and Kinematics) according to its extensions. 3 X Z Analysis location (X i ) Extension Parameter Z Image SectionCIG at X i

 Local Angle Domain (LAD) image gathers.  The importance of the dip-angle information.  Subsurface-offset image gathers.  Wave-equation angle-domain image gathers.  Conclusions. Outline 4

Angle Domain Image Extension Extend the image in the Local Angle Domain (LAD). Seismic data is mapped from the recording surface to the LAD by: 1)Ray-tracing (Kirchhoff-based imaging). 2)Wavefield downward continuation (wave-equation-based imaging). 5

LAD Imaging System Each image point is represented by 4 (or 2) angle components. X Y S R M γ1γ1 γ2γ2 Scattering Azimuth Y Scattering Angle ν1ν1 ν2ν2 X Dip Angle Dip Azimuth 2D case3D case 6

LAD Image Gathers 7 LAD imaging system: Subsurface angular characterization. Interpret the image by subsurface model parameters (not data parameters). Reflectivity is recovered explicitly as a function of the scattering-angle. Multivalued ray-paths are naturally unfolded. 5D data is mapped into 7D image space. Do the data know something we don’t? YES! 1)Subsurface model properties (velocity). 2)Subsurface structure (specular dip).

LAD Image Gathers (Kirchhoff-based) Scattering-angle CIG Multi-Parameter CIG Dip-angle CIG 2200[m] 15 ̊ CIG Z[m] ν 1 [ ̊ ] Z[m] γ 1 [ ̊ ] ν1ν1 Z γ1γ1 Z = 2200[m] (Dafni & Reshef, 2012, 2014, 2015) ν1ν1 γ1γ1 Z

Dip-Angle Image Gathers 9 The importance of the dip information: 1)Essential structural information is “hidden” in the dip-angle CIGs. Z[m] ν 1 [ ̊ ]

Dip-Angle Image Gathers 8 The importance of the dip information: 1)Essential structural information is “hidden” in the dip-angle CIGs. 2)Seismic diffractions can be distinguished from seismic reflectors in the dip-angle domain. Z[m] ν 1 [ ̊ ]

Dip-Angle Image Gathers 8 The importance of the dip information: 1)Essential structural information is “hidden” in the dip-angle CIGs. 2)Seismic diffractions can be distinguished from seismic reflectors in the dip-angle domain. 3)Seismic diffractions are highly sensitive to velocity errors in the dip-angle domain. Z[m] ν 1 [ ̊ ]

Dip-Angle Image Gathers 8 The importance of the dip information: 1)Essential structural information is “hidden” in the dip-angle CIGs. 2)Seismic diffractions can be distinguished from seismic reflectors in the dip-angle domain. 3)Seismic diffractions are highly sensitive to velocity errors in the dip-angle domain. 4)Scattering-angle CIGs can be of limited use for velocity analysis in regions with complex geologic structures. The essential dip-angle information can be incorporated in the generation stage of the scattering-angle CIGs to improve the assurance and quality of the gathers. Incorporate dip information

LAD Image Gathers (Wave-equation-based) 9 LAD CIGs are computed in relation with wave-equation migration by: 1)Data-space technique – applied on the wavefields before imposing the imaging condition. 2)Image-space technique – applied on the prestack images after migration. Wave-equation-based migration Slant-Stack (Sava & Fomel, 2003) Seismic data HOCIG ADCIGγADCIGν (Still to be discovered)

HOCIGs subsurface offset extensions 10

HOCIGs 11 Extend the image by the horizontal subsurface offset (h x, h y ) to generate HOCIGs. The horizontal subsurface offset is defined as the horizontal distance between the sunken source and receiver wavefields. When the true migration velocity is used, the two wavefields will constructively interfere at h=0. Therefore, the image is focused at the zero offset trace in the HOCIGs. Any offset other than h=0 will be considered as non-physical. X Y S R h

HOCIGs [m] CIG The image is focused at h=0. Some energy is “leaking” to non-zero offsets since: 1)Frequency band is limited. 2)Acquisition geometry is bounded.

Extended Impulse Response Test (H=0) SRSR x0x0 S’ x 0 -h h x z h!=0h=0 Each point on the circle generates secondary elliptic response. horizontal Shift (Δx=-h). Vertical shortening (circle to ellipse). Traveltime is conserved. R’ 13

Impulse (x=4000m, t=2.0ms, V=2000m/s) Zero offset: (H=0m) Extended Impulse Response Test (H=0) 14

Extended Impulse Response x z h=0 SRSR x0x0 h!=0 x0x0 S’ x 0 -h h R’ H!=0 SR 15

Extended Impulse Response x z h!=0 S’ h H!=0 Equivalency between h and H: : Semi major axis (a) : : Semi minor axis (b) : : Focal point (f) : : Eccentricity (e) : R’ SR H α α’α’ 16

Extended Impulse Response h!=0H!=0 Get H response from h response by: 1)Shift x by: h 2)Stretch x axis by: 1/S x 3)Stretch z axis by: S z Equivalency between h and H: 17

Extended Impulse Response Equivalency between h and H: h!=0H!=0 Extended image by migrating a single trace Not-extended image by migrating the entire CMP gather (unfolded over H) 18

Extended Impulse Response Equivalency between h and H: Stack of hStack of H Extended image by migrating a single trace (stacked over h) Not-extended image by migrating the entire CMP gather 19

Data Reconstruction Reconstruct the entire CMP gather from a single trace: I(z,x,h) I(z,x,H) single trace CMP gather Extended Imaging Not-extended Modeling Shift & Stretch 20

Extended Image – data accumulation Single trace is migrated (H=0 impulse response at x=4000m): 21

Common offset is migrated (H=0): Migration swings in h (constructively interfered) Migration swings in x (destructively interfered) Extended Image – data accumulation 22

The entire data is migrated: Remnants of migration swings in h Extended Image – data accumulation 23

Remnants of migration swings in h A single shot-gather is migrated (x s =4000m): Remnants of migration swings in x Extended Image – data accumulation 24

ADCIGs back to angles… 25

ADCIGγ 26 Scattering-angle CIG decomposition: Slant-stack transform in the z-h domain: Where: Radial trace transform in the k z -k h domain: Where: h x Z

ADCIGγ [m] -5 ̊ CIG

ADCIGν 28 Dip-angle CIG decomposition: Slant-stack transform in the z-x domain: Where: Radial trace transform in the k z -k x domain: Where: h x Z

ADCIGν [m] -5 ̊ CIG

ADCIGν 30 Comparison: Kirchhoff-based Wave-equation-based Equivalent structural information (the tangent point). Where did the response tails disappeare? What happens while using wrong velocity? º

Future Study 31 Study the image response in the ADCIGν. Improve ADCIGγ quality by incorporating structural information from the ADCIGν. Analyze the image response by using erroneous velocity. Analyze seismic diffractions in the dip-domain. Decompose ADCIGs from the vertical subsurface offset (VOCIGs). Wave-equation ADCIGs:

Conclusions 32 Angular image extensions – the ultimate extensions? The importance of the migration dip information. HOCIG – leaking to non-physical offsets. ADCIGγ – slant-stack transform in z-h domain (or radial trace transform in Fourier domain). ADCIGν – slant-stack transform in z-x domain (or radial trace transform in Fourier domain). Many observations, but still not too many answers…

 Shell for sponsoring my research.  The Israel Science Foundation for partial financial support. Thank you! 33 Acknowledgments: