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Reduced-Time Reduced-Time Migration of Migration of Converted Converted Waves Waves David Sheley and Gerard David Sheley and Gerard T. Schuster T. Schuster University of Utah University of Utah
32

Reduced-Time Migration of Converted Waves David Sheley and Gerard T. Schuster University of Utah.

Dec 20, 2015

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Page 1: Reduced-Time Migration of Converted Waves David Sheley and Gerard T. Schuster University of Utah.

Reduced-Time Reduced-Time Migration of Migration of

Converted WavesConverted Waves

David Sheley and Gerard T. David Sheley and Gerard T. SchusterSchuster

University of UtahUniversity of Utah

Page 2: Reduced-Time Migration of Converted Waves David Sheley and Gerard T. Schuster University of Utah.

OutlineOutline• MotivationMotivation• Reduced-Time Migration TheoryReduced-Time Migration Theory• Error AnalysisError Analysis• ResultsResults

– Synthetic DataSynthetic Data– Field DataField Data

• ConclusionsConclusions

Page 3: Reduced-Time Migration of Converted Waves David Sheley and Gerard T. Schuster University of Utah.

OutlineOutline• MotivationMotivation• Reduced-Time Migration TheoryReduced-Time Migration Theory• Error AnalysisError Analysis• ResultsResults

– Synthetic DataSynthetic Data– Field DataField Data

• ConclusionsConclusions

Page 4: Reduced-Time Migration of Converted Waves David Sheley and Gerard T. Schuster University of Utah.

Problem: Dark FlanksProblem: Dark FlanksD

epth

Dep

th

OffsetOffset

00

ZZ

Rec

eive

r W

ell

Sou

rce

Wel

l

XX00

?? ??

PPPP

?? ???? ??

m(r) = d(zm(r) = d(zgg, , sr sr ++ rgrg))

Page 5: Reduced-Time Migration of Converted Waves David Sheley and Gerard T. Schuster University of Utah.

PP

Solution: PS Transmission MigrationSolution: PS Transmission MigrationD

epth

Dep

th

OffsetOffset

00

ZZ

Rec

eive

r W

ell

Sou

rce

Wel

l

XX00

PSPSPP

PSPS

m(r) = d(zm(r) = d(zgg, , sr sr ++ rgrg))

Page 6: Reduced-Time Migration of Converted Waves David Sheley and Gerard T. Schuster University of Utah.

MotivationMotivation

• Solutions:Solutions:1.1. PS Transmission MigrationPS Transmission Migration

• Problems:Problems:1.1. Dark FlanksDark Flanks

Page 7: Reduced-Time Migration of Converted Waves David Sheley and Gerard T. Schuster University of Utah.

MotivationMotivation

• Solutions:Solutions:1. PS Transmission Migration

• Problems:Problems:1. Dark Flanks

2.2. Velocity Errors (Vp, Vs)Velocity Errors (Vp, Vs)

Page 8: Reduced-Time Migration of Converted Waves David Sheley and Gerard T. Schuster University of Utah.

MotivationMotivation

• Solutions:Solutions:1. PS Transmission Migration2.2. Reduced-Time MigrationReduced-Time Migration

• Problems:Problems:1. Dark Flanks

2.2. Velocity Errors (Vp, Vs)Velocity Errors (Vp, Vs)

Page 9: Reduced-Time Migration of Converted Waves David Sheley and Gerard T. Schuster University of Utah.

OutlineOutline• MotivationMotivation• Reduced-Time Migration TheoryReduced-Time Migration Theory• Error AnalysisError Analysis• ResultsResults

– Synthetic DataSynthetic Data– Field DataField Data

• ConclusionsConclusions

Page 10: Reduced-Time Migration of Converted Waves David Sheley and Gerard T. Schuster University of Utah.

Reduced-Time MigrationReduced-Time Migration1. Data time shift1. Data time shift

Dep

th (

m)

Dep

th (

m)

Time (ms)Time (ms)PP

PSPS

SS

d(zd(zgg, t , t

Page 11: Reduced-Time Migration of Converted Waves David Sheley and Gerard T. Schuster University of Utah.

d(zd(zgg, t , t

Reduced-Time MigrationReduced-Time Migration1. Data time shift1. Data time shift

Time (ms)Time (ms)

PPPSPS

SS

Dep

th (

m)

Dep

th (

m)

obsobsd’(g, t) = d(zd’(g, t) = d(zgg, t + , t + sg sg

Page 12: Reduced-Time Migration of Converted Waves David Sheley and Gerard T. Schuster University of Utah.

Reduced-Time MigrationReduced-Time Migration1. Data time shift1. Data time shift

d’(zd’(zgg, t) = d(z, t) = d(zgg, t , t

sgsgObserved direct-P traveltimeObserved direct-P traveltimeobsobs

2. Modify the migration equation2. Modify the migration equation

m(r) = d’(zm(r) = d’(zgg, , sr sr ++ rg rg ))

obsobssgsg

calccalc–– sgsg

Page 13: Reduced-Time Migration of Converted Waves David Sheley and Gerard T. Schuster University of Utah.

OutlineOutline• MotivationMotivation• Reduced-Time Migration TheoryReduced-Time Migration Theory• Error AnalysisError Analysis• ResultsResults

– Synthetic DataSynthetic Data– Field DataField Data

• ConclusionsConclusions

Page 14: Reduced-Time Migration of Converted Waves David Sheley and Gerard T. Schuster University of Utah.

Focusing-Time ErrorFocusing-Time ErrorConventional vs. Reduced-TimeConventional vs. Reduced-Time

Reduced-TimeReduced-Time (d(dsr sr ++ ddrg rg psr psr --

ddsg)sg)c/cc/c

ConventionalConventional (d(dsr sr ++ ddrg rg psrpsr))c/cc/c22

22

Page 15: Reduced-Time Migration of Converted Waves David Sheley and Gerard T. Schuster University of Utah.

00

0000

00250250

250250

500500

500500

Dep

th (

m)

Dep

th (

m)

Offset (m)Offset (m)

Dep

th (

m)

Dep

th (

m)

Offset (m)Offset (m)

00

1212

88

44

1616

Focusing-Time ErrorFocusing-Time Error

ImagingImaging ErrorError (ms)(ms)

ConventionalConventionalTrans. PSTrans. PSMigrationMigration

Reduced-Reduced-TimeTimeMigrationMigration

Page 16: Reduced-Time Migration of Converted Waves David Sheley and Gerard T. Schuster University of Utah.

OutlineOutline• MotivationMotivation• Reduced-Time Migration TheoryReduced-Time Migration Theory• Error AnalysisError Analysis• ResultsResults

– Synthetic DataSynthetic Data– Field DataField Data

• ConclusionsConclusions

Page 17: Reduced-Time Migration of Converted Waves David Sheley and Gerard T. Schuster University of Utah.

Crosswell ModelCrosswell Model

Dep

th (

m)

Dep

th (

m)

Offset (m)Offset (m) 11411400114114

00

VVpp /V /Vss = 1.5 = 1.5

Well Separation Well Separation = 100 m= 100 m

Source = 1500 HzSource = 1500 Hzds = 2 mds = 2 mdg = 2 mdg = 2 m

5000 m/s5000 m/s

5500 m/s5500 m/s

Page 18: Reduced-Time Migration of Converted Waves David Sheley and Gerard T. Schuster University of Utah.

Synthetic DataSynthetic DataD

epth

(m

)D

epth

(m

)

00

1141142020 3535Time (ms)Time (ms)

Original DataOriginal Data

Dep

th (

m)

Dep

th (

m)

00

1141148822 Time (ms)Time (ms)

Shifted Muted DataShifted Muted Data

SPSPPSPS

PP

PSPS SS

SPSP

Page 19: Reduced-Time Migration of Converted Waves David Sheley and Gerard T. Schuster University of Utah.

Conventional PS Conventional PS Transmission Migration Transmission Migration

Dep

th (

m)

Dep

th (

m)

Offset (m)Offset (m)00114114

00

100100

True VelocityTrue Velocity

Page 20: Reduced-Time Migration of Converted Waves David Sheley and Gerard T. Schuster University of Utah.

Conventional PS Conventional PS Transmission Migration Transmission Migration

Dep

th (

m)

Dep

th (

m)

Offset (m)Offset (m)00114114

00

100100

True VelocityTrue Velocity + 10 % Velocity+ 10 % Velocity

Offset (m)Offset (m)00 100100

Page 21: Reduced-Time Migration of Converted Waves David Sheley and Gerard T. Schuster University of Utah.

Dep

th (

m)

Dep

th (

m)

Offset (m)Offset (m)00114114

00

100100

True VelocityTrue Velocity

Reduced-Time PS MigrationReduced-Time PS Migration

Page 22: Reduced-Time Migration of Converted Waves David Sheley and Gerard T. Schuster University of Utah.

Dep

th (

m)

Dep

th (

m)

Offset (m)Offset (m)00114114

00

100100

True VelocityTrue Velocity

Reduced-Time PS MigrationReduced-Time PS Migration

+ 10 % Velocity+ 10 % Velocity

Offset (m)Offset (m)00 100100

Page 23: Reduced-Time Migration of Converted Waves David Sheley and Gerard T. Schuster University of Utah.

Dep

th (

m)

Dep

th (

m)

Offset (m)Offset (m)00114114

00

100100

Conventional PSConventional PS

Comparison +10% VelocityComparison +10% Velocity

Recuced-TimeRecuced-Time

Offset (m)Offset (m)00 100100

Page 24: Reduced-Time Migration of Converted Waves David Sheley and Gerard T. Schuster University of Utah.

OutlineOutline• MotivationMotivation• Reduced-Time Migration TheoryReduced-Time Migration Theory• Error AnalysisError Analysis• ResultsResults

– Synthetic DataSynthetic Data– Field DataField Data

• ConclusionsConclusions

Page 25: Reduced-Time Migration of Converted Waves David Sheley and Gerard T. Schuster University of Utah.

km/s

eckm

/sec6.06.0

5.05.0

7.07.0

Kidd Creek CrosswellKidd Creek Crosswell

WellWell

00

2020

4040

6060

505000

ReceiverReceiverWellWell

SourceSource

Dep

th (

m)

Dep

th (

m)

Offset (m)Offset (m)

Page 26: Reduced-Time Migration of Converted Waves David Sheley and Gerard T. Schuster University of Utah.

• Time Delay = 3 ms ?Time Delay = 3 ms ?

• Well LocationWell Location

• Velocity ModelVelocity Model

Data ProblemsData Problems

Page 27: Reduced-Time Migration of Converted Waves David Sheley and Gerard T. Schuster University of Utah.

66Time (ms)Time (ms)

00

2020

4040

6060

Dep

th (

m)

Dep

th (

m)

00

Time Shifted CRGTime Shifted CRG

Page 28: Reduced-Time Migration of Converted Waves David Sheley and Gerard T. Schuster University of Utah.

ConventionalConventional00

2020

6060

505000 Offset (m)Offset (m)

Dep

th (

m)

Dep

th (

m)

Page 29: Reduced-Time Migration of Converted Waves David Sheley and Gerard T. Schuster University of Utah.

ConventionalConventional00

2020

6060

505000 Offset (m)Offset (m) Offset (m)Offset (m) 505000

Reduced-TimeReduced-TimeD

epth

(m

)D

epth

(m

)

Page 30: Reduced-Time Migration of Converted Waves David Sheley and Gerard T. Schuster University of Utah.

OutlineOutline• MotivationMotivation• Reduced-Time Migration TheoryReduced-Time Migration Theory• Error AnalysisError Analysis• ResultsResults

– Synthetic DataSynthetic Data– Field DataField Data

• ConclusionsConclusions

Page 31: Reduced-Time Migration of Converted Waves David Sheley and Gerard T. Schuster University of Utah.

ConclusionsConclusions• Transmission PS migration can image Transmission PS migration can image

structure invisible to reflection migration.structure invisible to reflection migration.

• Reduced-time migration decreases the Reduced-time migration decreases the migration error of an incorrect velocity migration error of an incorrect velocity model.model.

• PS reduced-time migration can successfully PS reduced-time migration can successfully image a transmitting boundary.image a transmitting boundary.

Page 32: Reduced-Time Migration of Converted Waves David Sheley and Gerard T. Schuster University of Utah.

AcknowledgementsAcknowledgements

I sincerely thank the 1999 sponsors I sincerely thank the 1999 sponsors of the UTAM consortium for their of the UTAM consortium for their financial support.financial support.