Paul Sava* Stanford University Sergey Fomel UT Austin (UC Berkeley)

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[email protected]. edu Paul Sava* Stanford University Sergey Fomel UT Austin (UC Berkeley) Angle-domain common-image gathers

description

Angle-domain common-image gathers. Paul Sava* Stanford University Sergey Fomel UT Austin (UC Berkeley). C ommon I mage G athers. Representations of the seismic events sorted by their location in the subsurface. Image domain offset-domain angle-domain. Classes of methods Kirchhoff - PowerPoint PPT Presentation

Transcript of Paul Sava* Stanford University Sergey Fomel UT Austin (UC Berkeley)

Page 1: Paul Sava*  Stanford University Sergey Fomel  UT Austin (UC Berkeley)

[email protected]

Paul Sava* Stanford University

Sergey Fomel UT Austin (UC Berkeley)

Angle-domain common-image gathers

Page 2: Paul Sava*  Stanford University Sergey Fomel  UT Austin (UC Berkeley)

[email protected]

Common Image Gathers

• Representations of the seismic events sorted by their location in the subsurface

• Image domain– offset-domain– angle-domain

• Classes of methods– Kirchhoff– Wave-equation

• S-G migration• shot-profile migration

Page 3: Paul Sava*  Stanford University Sergey Fomel  UT Austin (UC Berkeley)

[email protected]

Agenda

Common-image gathers

ADCIG methodology

Definitions

Offset vs. angle

Computational space

Examples

Page 4: Paul Sava*  Stanford University Sergey Fomel  UT Austin (UC Berkeley)

[email protected]

Offset-Domain Common Image Gathers

Kirchhoff Wave-equation

z

h

z

hflat events focused events

Page 5: Paul Sava*  Stanford University Sergey Fomel  UT Austin (UC Berkeley)

[email protected]

Angle-Domain Common Image Gathers

Kirchhoff Wave-equation

z

z

flat events flat events

Page 6: Paul Sava*  Stanford University Sergey Fomel  UT Austin (UC Berkeley)

[email protected]

Example

Page 7: Paul Sava*  Stanford University Sergey Fomel  UT Austin (UC Berkeley)

[email protected]

Agenda

Common-image gathers

ADCIG methodology

Definitions

Offset vs. angle

Computational space

Examples

Page 8: Paul Sava*  Stanford University Sergey Fomel  UT Austin (UC Berkeley)

[email protected]

Reflection schemeSource Receiver

V(x,y,z)

2h

v

Page 9: Paul Sava*  Stanford University Sergey Fomel  UT Austin (UC Berkeley)

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Wave-equation ADCIG methods

Reflection angle () Offset ray-parameter (ph)

z

h

k

ktan

h

h

kp k-domain

(RTT)

h

z

tanh

tph

x-domain

(slant-stack)

IMAGE space DATA space

Page 10: Paul Sava*  Stanford University Sergey Fomel  UT Austin (UC Berkeley)

[email protected]

Agenda

Common-image gathers

ADCIG methodology

Definitions

Offset vs. angle

Computational space

Examples

Page 11: Paul Sava*  Stanford University Sergey Fomel  UT Austin (UC Berkeley)

[email protected]

Wave-equation CIGs: example

ODCIG ADCIG

Page 12: Paul Sava*  Stanford University Sergey Fomel  UT Austin (UC Berkeley)

[email protected]

ADCIG: vs. ph

Page 13: Paul Sava*  Stanford University Sergey Fomel  UT Austin (UC Berkeley)

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Summary

• CIG domains– offset or angle

• CIG concepts– flatness: Kirchhoff– focusing: wave-equation

• Wave-equation ADCIG– data space– image space