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14-03-05 2D Survey Design 1
2-D SURVEY DESIGN
14-03-05 2D Survey Design 2
2-D SURVEY DESIGN
To optimize acquisition survey
parameters to acquire optimum
quality of seismic data for a given
objective with optimum cost
14-03-05 2D Survey Design 3
PARAMETERS TO BE DECIDED
• Type of spread
• Direction of shooting
• Fold
• Group Interval, Shot interval
• Near offset, Far offset
• Migration Aperture
• Recording parameters
– Record length
– Sampling interval
– Filters-High, low & Notch
14-03-05 2D Survey Design 4
Pre - Survey Studies
A. Formation of data base
B. Reprocessing/processing
C. Analysis of data and results of processing
D. Optimization of parameters
14-03-05 2D Survey Design 5
A. Formation of data base
 Geological & seismo-geological objectives of the
survey
 Surface & subsurface geological information
 Satellite images
 Time structure maps at target zones to study
major structural aspects, fault patterns and
other subsurface features
 Details of wells drilled in survey area
 Well log data (sonic, density & dip meter )
14-03-05 2D Survey Design 6
A. Formation of data base
 Gravity and Magnetic survey data
 Parameters of earlier acquired seismic data
 Key seismic sections in dip & strike direction
 VSP data of wells in survey area
 Information about drilling difficulties
encountered, poor data quality & logistic
 Near surface information, uphole survey data
and near surface models
 Location & results of experimental surveys
14-03-05 2D Survey Design 7
A. Formation of data base
 Extensive reconnaissance survey in the area
 Topo sheets and other topographic survey data
 Meteorological and tidal data for transition zones
and backwaters
 PEL / ML details pertaining to the area
 Preparation of detailed project map with
information about logistics, earlier seismic
data, drilled wells, surface & sub surface
geological features, major obstacles in the
area, PEL/ ML information etc.
14-03-05 2D Survey Design 8
B. Reprocessing/Processing
 Results of reprocessing of raw and stack data of
earlier vintages for fold study
 Amplitude frequency analysis of earlier seismic
data including VSP data in the zone of
interest
 Generation of synthetic seismogram from log
data
 Modeling studies in geologically complex areas
areas ( after completing desk computations)
14-03-05 2D Survey Design 9
C. Analysis of Data
&
Results of Processing
 Depth of shallowest target
 Depth of deepest target
 Foldage required in the zone of interest
 Frequency at target level
 Narrowest dimension of geological target
 Dip & thickness of the target zone
 Velocity function of the area
14-03-05 2D Survey Design 10
Foldage may be decided based on :
 Results of fold optimization of earlier data
 S/N ratio in the area
 Shot interval
 Number of channels
D. OPTIMIZATION- FOLD
14-03-05 2D Survey Design 11
Fold of coverage/ Fold: Number of times a subsurface point
is sampled
Nominal fold/Total fold: Provided by a geometry if
implemented without skip. However, the staking fold
( actual number of traces staked). These is less than due to:
1. Skip of shot points in field
2. Dead Channels in field
3. Editing of noisy/sluggish Channels at processing
4. Muting during processing
5. Pre-stack migration
D. OPTIMIZATION- FOLD
14-03-05 2D Survey Design 12
Split Spread:
• Minimizes shadow zones
• Ensure updip shooting for half of ray paths
• Cost effective
• Easy to correct positioning of shot location in processing
centre
• In-between the pickets provides better offsets.
End On:
• Limited number of channels and required far offset is
large.
ASS:
• Interest is shallow as well as deep
D. TYPE OF SPREAD
14-03-05 2D Survey Design 13
Comparison of spreads
assuming limited number of channels is available
Sl.
No.
End-on Spread Split-spread
1. longer spread which enables us to
look deeper.
suitable for shallow targets
2. suitable for better multiple
suppression
area is free of multiples
3. better velocity analysis. It reduces the NMO stretch.
4. It is convenient for field
operations.
any activity at the corresponding
and successive shot points
hinder the active spread.
5. It may ensure up-dip shooting if
dip direction is monocline and
it is known.
it is better suited for conflicting dip
or unknown dip areas.
It is also suitable in horst / graben
set up.
In mapping of geologically
complex subsurface, it
minimizes the shadow zones.
14-03-05 2D Survey Design 14
• If, End on spread
• Receiver updip in
relative to shot
• Wave travelling updip
suffers less scattering
• Intra – array travel
time difference is low
• Total surface coverage
to map a steeply
dipping reflector is
less
Source Midpoint Receiver
Receiver Midpoint Source
UPDIP
DOWNDIP
D. DIRECTION OF SHOOTING
14-03-05 2D Survey Design 15
Spatial aliasing criteria
• No aliasing of maximum dipping events of
highest frequency
• Proper sampling of Diffraction events
Horizontal resolution
• Fresnel Zone criteria:Three-four traces in
Fresnel’s zone
Inputs:
• Group interval=(Xfar-Xmin)/(n-1)
D. GROUP INTERVAL
14-03-05 2D Survey Design 16
Sampling theorem
• There should be two samples in a time period of
highest frequency signal.
Nyquist Frequency=1/(2*Sample rate)
• In seismic surveys two types of sampling
– Sampling of a trace from a channels- Temporal
– Sampling of continuous wavefield at different
Geophones - Spatial
14-03-05 2D Survey Design 17
Temporal Aliasing-Nyquist Rule
A
T= 2 ms
t
Frequency = 500 Hz
t = 1 ms
IF ANALOG SIGNAL OF:
Frequency (Fs) = 500 Hz
Time period (T) = 2 ms
Then it is to be digitized by:
Nyquist Rate(τ) = 1 ms
Nyquist Freq(Fn=1/2*τ) =500 HZ
14-03-05 2D Survey Design 18
t (ms)
A
0
Real Sinusoïd
Aliased sinusoïd
1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20
Temporal Aliasing-Example
Grey Wave (Actual Signal)
Frequency (Fs) :125 HZ
Time period (T) :8 ms
So required Sample Rate : 4 ms
But if it sampled by
Sample rate (τ) : 5 ms
Nyquist frequency (Fn=1/2*5) : 100 Hz
Result Green (aliased signal)={Fn-(Fs-Fn)}=(2Fn-Fs)=75 Hz
14-03-05 2D Survey Design 19
Temporal aliasing
• Sampling interval just depends upon:
– Time period of maximum frequency of interest.
• Since frequency above nyquist frequency creates
noise (aliased frequency) when reconstructing the
trace from sampled values.
• Hence, it is necessary to filter out the frequency
above nyquist frequency- high cut filter( nyquist
filter).
14-03-05 2D Survey Design 20
Spatial Sampling
• There should be at least two sample locations within a
wavelength of a wave of highest wavenumber.
Nyquist Wavenumber=1/(2*trace interval)
• Proper spatial sampling of continuous wavefield is
important for multi-channels processing otherwise noise
(aliased wavenumber) gets created in applying multi-
channels processing. trace interpolation/spatial anti-alias
filter for:
FILTERING OUT WAVE NUMBER HIGHER THAN
NYQUIST WAVE NUMBER
SO DEICIDE SPATIAL SAMPLING (TRACE
INTERVAL) CAREFULLY
14-03-05 2D Survey Design 21
Anti-alias filter
without with
14-03-05 2D Survey Design 22
TIME AND SPACE
• t~f
Frequency
Period T=1/f
Sampling criteria: at least
two sample per period
Δt≤1/2fmax
Nyquist frequency:
Fn=1/2Δt
• x~k
Wave number/spatial frequency
Wavelength λ=1/k
Sampling criteria: at
least two sample per wavelength
Δx≤1/2kmax
Nyquist wavenumber
Kn=1/2Δx
Max unaliased freq. Fmax=V * Kn
t
x
x=Vt
f
k
k=f/V
14-03-05 2D Survey Design 23
Spatial Aliasing
00
10
20
30
40
50
Frequency=1000/20=50 Hz AND GI=1  NO Aliasing
Time in
ms
# 1 2 3 4 5
Trace
14-03-05 2D Survey Design 24
Spatial Aliasing
00
10
20
30
40
50
Time in
ms
# 1 2 3
Trace
Frequency=1000/20=50 Hz: GI=2 NO Aliasing
14-03-05 2D Survey Design 25
Spatial Aliasing
# 1 5
Trace
00
10
20
30
40
50
Time in
ms
Frequency=1000/20=50 Hz: GI=4 Aliasing
?
?
14-03-05 2D Survey Design 26
?
?
0
0
1
0
2
0
3
0
4
0
0
0
1
0
2
0
3
0
4
0
T
i
m
e
Trace
Spatial Aliasing
GI=1 GI=2 GI=4
1 2 3 4 5 1 2 3 4 5 1 2 3 4 5
00
10
20
30
40
50
14-03-05 2D Survey Design 27
Spatial Aliasing
# 1 2 3 4 5
Trace
00
10
20
30
40
50
Time in
ms
Frequency=1000/10=100 Hz: GI=1 NO Aliasing
14-03-05 2D Survey Design 28
Spatial Aliasing
# 1 2 3 4 5
Trace
00
10
20
30
40
50
Time in
ms
Frequency=1000/10=100 Hz: GI=2 Aliasing
?
?
14-03-05 2D Survey Design 29
Spatial Aliasing
# 1 2 3 4 5
Trace
00
10
20
30
40
50
Time in
ms
Frequency=1000/5=200 Hz: GI=1 Aliasing
?
?
14-03-05 2D Survey Design 30
Spatial Sampling
In seismic, spatial sampling is more complex due to dips
and velocity
• Apparent wavelength depends upon:
– apparent velocity and frequency
• Apparent velocity depends upon:
– velocity and dips
• Hence , apparent wavelength (so trace interval)
ultimately depends upon:
– Velocity
– Frequency
– dip
14-03-05 2D Survey Design 31
Apparent Velocity
Apparent Velocity: The
velocity at which a events
seems to reach at different
channels.
dt=(dx*Sinθ)/V
dx/dt= V/(Sinθ)
Vapp=V/ Sinθ
If θ=0 ; Vapp= infinite
If θ=90; Vapp=V
x x+dx
t
t+dt
dx
θ
14-03-05 2D Survey Design 32
V * dt/2 V * dt
Sin θ = ------------- = -----------
dx 2*dx
(Spatial aliasing occur when the dt is one half period (of max freq signal)
= (V * T)/(4 * dx)
= V/(4 * fmax * dx)
or,
dx = V/(4 * fmax * Sin θ)
Spatial Aliasing
Where, V is interval velocity at Target
14-03-05 2D Survey Design 33
Far offset should be
Sufficient enough for :
Velocity analysis
 Multiple attenuation
Limited because of:
 NMO stretch criteria
 To avoid wide angle reflection
 Depth of zone of interest
 Number of channels & group interval
Rule of Thumb
Far offset equal to target depth of deepest interest
D. FAR OFFSET
14-03-05 2D Survey Design 34
CDP-NMO
S M R
V
D
tx =SDG
to=2*SC =2*MD
tnmo = tx-to
= [(x2+V2
*to
2)1/2/V]-to
= to[(x/V*to)2+1]1/2-to
=to[1+(x2/V2*to
2)1/2-1]
=x2/2*V2*to
i.e. tnmo α Square of offset
α Inverse of travel time at
zero offset
α Inverse of square of
stacking velocity
C
V
x
Offset
Time
14-03-05 2D Survey Design 35
NMO Stretch
Time
Offset
14-03-05 2D Survey Design 36
NMO Stretch
Time
Part
of
trace
NMO
corrected
Part
of
trace
NMO
corrected
Part
of
trace
NMO
corrected
Offset
14-03-05 2D Survey Design 37
Noise at near trace (esp. Vibrators)
Stretch at shallow target
Sufficient fold at shallow target
As minimum as possible
D. NEAR OFFSET
14-03-05 2D Survey Design 38
D. MIGRATION APERTURE
The maximum value of :
• The lateral migration movement of dipping
events ( Z*tanθ)
• To capture diffraction energy for migration:
– Take θ equal to 30 degrees.
• Radius of first fresnel zone.
• Migration+zone of influence
14-03-05 2D Survey Design 39
Migration Aperture
• It is the distance by which the
survey line/area to be extended
to get full-migrated coverage
and to capture diffracted energy.
– Migration aperture equal to
Z*tanθ
– If the requirement of
PSTM/PSDM, by analysis of unit
impulse response
Z*tanθ
θ
Z
θ
14-03-05 2D Survey Design 40
Fresnel Zone
• Energy from all the points of
reflection disk with radius
OA` will arrive
constructively if time period
equals half of dominant time
period. This is called first
Fresnel zone and its r is
given by:
R=(Vav/2)√(to/fmax)
Bx or By=(2/3)R
A A`
O
Z
S
Zo
Z+λ/4
14-03-05 2D Survey Design 41
D. Migration aperture
• MA=Migration distance + zone of influence
Z*tanθ
14-03-05 2D Survey Design 42
D. RECORD LENGTH
Record Length:
• Sufficient enough to capture target horizons at
farthest offset, migration and diffraction tails.
• Add twice of the length of the longest filter in
time
• Does not affect much on cost.
14-03-05 2D Survey Design 43
D. SAMPLING INTERVAL
• To avoid temporal aliasing of highest
frequency.
• At least 4 sample in the time period of highest
frequency
• Does not affect much on cost.
14-03-05 2D Survey Design 44
D. RECORDING FILTERS
High Cut Filter:
• To attenuate frequencies above the Nyquist frequency
which depends upon sampling interval
Low Cut Filter:
• Generally out
• May be applied if D/A converter is becoming
saturated.
Notch Filter:
• If necessary like in the area of HT Powerline
14-03-05 2D Survey Design 45
It is amazing what you can
accomplish if you do not care who
gets its credit
-Harry S. Truman

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2-D SURVEY DESIGN_Final.ppt

  • 1. 14-03-05 2D Survey Design 1 2-D SURVEY DESIGN
  • 2. 14-03-05 2D Survey Design 2 2-D SURVEY DESIGN To optimize acquisition survey parameters to acquire optimum quality of seismic data for a given objective with optimum cost
  • 3. 14-03-05 2D Survey Design 3 PARAMETERS TO BE DECIDED • Type of spread • Direction of shooting • Fold • Group Interval, Shot interval • Near offset, Far offset • Migration Aperture • Recording parameters – Record length – Sampling interval – Filters-High, low & Notch
  • 4. 14-03-05 2D Survey Design 4 Pre - Survey Studies A. Formation of data base B. Reprocessing/processing C. Analysis of data and results of processing D. Optimization of parameters
  • 5. 14-03-05 2D Survey Design 5 A. Formation of data base  Geological & seismo-geological objectives of the survey  Surface & subsurface geological information  Satellite images  Time structure maps at target zones to study major structural aspects, fault patterns and other subsurface features  Details of wells drilled in survey area  Well log data (sonic, density & dip meter )
  • 6. 14-03-05 2D Survey Design 6 A. Formation of data base  Gravity and Magnetic survey data  Parameters of earlier acquired seismic data  Key seismic sections in dip & strike direction  VSP data of wells in survey area  Information about drilling difficulties encountered, poor data quality & logistic  Near surface information, uphole survey data and near surface models  Location & results of experimental surveys
  • 7. 14-03-05 2D Survey Design 7 A. Formation of data base  Extensive reconnaissance survey in the area  Topo sheets and other topographic survey data  Meteorological and tidal data for transition zones and backwaters  PEL / ML details pertaining to the area  Preparation of detailed project map with information about logistics, earlier seismic data, drilled wells, surface & sub surface geological features, major obstacles in the area, PEL/ ML information etc.
  • 8. 14-03-05 2D Survey Design 8 B. Reprocessing/Processing  Results of reprocessing of raw and stack data of earlier vintages for fold study  Amplitude frequency analysis of earlier seismic data including VSP data in the zone of interest  Generation of synthetic seismogram from log data  Modeling studies in geologically complex areas areas ( after completing desk computations)
  • 9. 14-03-05 2D Survey Design 9 C. Analysis of Data & Results of Processing  Depth of shallowest target  Depth of deepest target  Foldage required in the zone of interest  Frequency at target level  Narrowest dimension of geological target  Dip & thickness of the target zone  Velocity function of the area
  • 10. 14-03-05 2D Survey Design 10 Foldage may be decided based on :  Results of fold optimization of earlier data  S/N ratio in the area  Shot interval  Number of channels D. OPTIMIZATION- FOLD
  • 11. 14-03-05 2D Survey Design 11 Fold of coverage/ Fold: Number of times a subsurface point is sampled Nominal fold/Total fold: Provided by a geometry if implemented without skip. However, the staking fold ( actual number of traces staked). These is less than due to: 1. Skip of shot points in field 2. Dead Channels in field 3. Editing of noisy/sluggish Channels at processing 4. Muting during processing 5. Pre-stack migration D. OPTIMIZATION- FOLD
  • 12. 14-03-05 2D Survey Design 12 Split Spread: • Minimizes shadow zones • Ensure updip shooting for half of ray paths • Cost effective • Easy to correct positioning of shot location in processing centre • In-between the pickets provides better offsets. End On: • Limited number of channels and required far offset is large. ASS: • Interest is shallow as well as deep D. TYPE OF SPREAD
  • 13. 14-03-05 2D Survey Design 13 Comparison of spreads assuming limited number of channels is available Sl. No. End-on Spread Split-spread 1. longer spread which enables us to look deeper. suitable for shallow targets 2. suitable for better multiple suppression area is free of multiples 3. better velocity analysis. It reduces the NMO stretch. 4. It is convenient for field operations. any activity at the corresponding and successive shot points hinder the active spread. 5. It may ensure up-dip shooting if dip direction is monocline and it is known. it is better suited for conflicting dip or unknown dip areas. It is also suitable in horst / graben set up. In mapping of geologically complex subsurface, it minimizes the shadow zones.
  • 14. 14-03-05 2D Survey Design 14 • If, End on spread • Receiver updip in relative to shot • Wave travelling updip suffers less scattering • Intra – array travel time difference is low • Total surface coverage to map a steeply dipping reflector is less Source Midpoint Receiver Receiver Midpoint Source UPDIP DOWNDIP D. DIRECTION OF SHOOTING
  • 15. 14-03-05 2D Survey Design 15 Spatial aliasing criteria • No aliasing of maximum dipping events of highest frequency • Proper sampling of Diffraction events Horizontal resolution • Fresnel Zone criteria:Three-four traces in Fresnel’s zone Inputs: • Group interval=(Xfar-Xmin)/(n-1) D. GROUP INTERVAL
  • 16. 14-03-05 2D Survey Design 16 Sampling theorem • There should be two samples in a time period of highest frequency signal. Nyquist Frequency=1/(2*Sample rate) • In seismic surveys two types of sampling – Sampling of a trace from a channels- Temporal – Sampling of continuous wavefield at different Geophones - Spatial
  • 17. 14-03-05 2D Survey Design 17 Temporal Aliasing-Nyquist Rule A T= 2 ms t Frequency = 500 Hz t = 1 ms IF ANALOG SIGNAL OF: Frequency (Fs) = 500 Hz Time period (T) = 2 ms Then it is to be digitized by: Nyquist Rate(τ) = 1 ms Nyquist Freq(Fn=1/2*τ) =500 HZ
  • 18. 14-03-05 2D Survey Design 18 t (ms) A 0 Real Sinusoïd Aliased sinusoïd 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 Temporal Aliasing-Example Grey Wave (Actual Signal) Frequency (Fs) :125 HZ Time period (T) :8 ms So required Sample Rate : 4 ms But if it sampled by Sample rate (τ) : 5 ms Nyquist frequency (Fn=1/2*5) : 100 Hz Result Green (aliased signal)={Fn-(Fs-Fn)}=(2Fn-Fs)=75 Hz
  • 19. 14-03-05 2D Survey Design 19 Temporal aliasing • Sampling interval just depends upon: – Time period of maximum frequency of interest. • Since frequency above nyquist frequency creates noise (aliased frequency) when reconstructing the trace from sampled values. • Hence, it is necessary to filter out the frequency above nyquist frequency- high cut filter( nyquist filter).
  • 20. 14-03-05 2D Survey Design 20 Spatial Sampling • There should be at least two sample locations within a wavelength of a wave of highest wavenumber. Nyquist Wavenumber=1/(2*trace interval) • Proper spatial sampling of continuous wavefield is important for multi-channels processing otherwise noise (aliased wavenumber) gets created in applying multi- channels processing. trace interpolation/spatial anti-alias filter for: FILTERING OUT WAVE NUMBER HIGHER THAN NYQUIST WAVE NUMBER SO DEICIDE SPATIAL SAMPLING (TRACE INTERVAL) CAREFULLY
  • 21. 14-03-05 2D Survey Design 21 Anti-alias filter without with
  • 22. 14-03-05 2D Survey Design 22 TIME AND SPACE • t~f Frequency Period T=1/f Sampling criteria: at least two sample per period Δt≤1/2fmax Nyquist frequency: Fn=1/2Δt • x~k Wave number/spatial frequency Wavelength λ=1/k Sampling criteria: at least two sample per wavelength Δx≤1/2kmax Nyquist wavenumber Kn=1/2Δx Max unaliased freq. Fmax=V * Kn t x x=Vt f k k=f/V
  • 23. 14-03-05 2D Survey Design 23 Spatial Aliasing 00 10 20 30 40 50 Frequency=1000/20=50 Hz AND GI=1  NO Aliasing Time in ms # 1 2 3 4 5 Trace
  • 24. 14-03-05 2D Survey Design 24 Spatial Aliasing 00 10 20 30 40 50 Time in ms # 1 2 3 Trace Frequency=1000/20=50 Hz: GI=2 NO Aliasing
  • 25. 14-03-05 2D Survey Design 25 Spatial Aliasing # 1 5 Trace 00 10 20 30 40 50 Time in ms Frequency=1000/20=50 Hz: GI=4 Aliasing ? ?
  • 26. 14-03-05 2D Survey Design 26 ? ? 0 0 1 0 2 0 3 0 4 0 0 0 1 0 2 0 3 0 4 0 T i m e Trace Spatial Aliasing GI=1 GI=2 GI=4 1 2 3 4 5 1 2 3 4 5 1 2 3 4 5 00 10 20 30 40 50
  • 27. 14-03-05 2D Survey Design 27 Spatial Aliasing # 1 2 3 4 5 Trace 00 10 20 30 40 50 Time in ms Frequency=1000/10=100 Hz: GI=1 NO Aliasing
  • 28. 14-03-05 2D Survey Design 28 Spatial Aliasing # 1 2 3 4 5 Trace 00 10 20 30 40 50 Time in ms Frequency=1000/10=100 Hz: GI=2 Aliasing ? ?
  • 29. 14-03-05 2D Survey Design 29 Spatial Aliasing # 1 2 3 4 5 Trace 00 10 20 30 40 50 Time in ms Frequency=1000/5=200 Hz: GI=1 Aliasing ? ?
  • 30. 14-03-05 2D Survey Design 30 Spatial Sampling In seismic, spatial sampling is more complex due to dips and velocity • Apparent wavelength depends upon: – apparent velocity and frequency • Apparent velocity depends upon: – velocity and dips • Hence , apparent wavelength (so trace interval) ultimately depends upon: – Velocity – Frequency – dip
  • 31. 14-03-05 2D Survey Design 31 Apparent Velocity Apparent Velocity: The velocity at which a events seems to reach at different channels. dt=(dx*Sinθ)/V dx/dt= V/(Sinθ) Vapp=V/ Sinθ If θ=0 ; Vapp= infinite If θ=90; Vapp=V x x+dx t t+dt dx θ
  • 32. 14-03-05 2D Survey Design 32 V * dt/2 V * dt Sin θ = ------------- = ----------- dx 2*dx (Spatial aliasing occur when the dt is one half period (of max freq signal) = (V * T)/(4 * dx) = V/(4 * fmax * dx) or, dx = V/(4 * fmax * Sin θ) Spatial Aliasing Where, V is interval velocity at Target
  • 33. 14-03-05 2D Survey Design 33 Far offset should be Sufficient enough for : Velocity analysis  Multiple attenuation Limited because of:  NMO stretch criteria  To avoid wide angle reflection  Depth of zone of interest  Number of channels & group interval Rule of Thumb Far offset equal to target depth of deepest interest D. FAR OFFSET
  • 34. 14-03-05 2D Survey Design 34 CDP-NMO S M R V D tx =SDG to=2*SC =2*MD tnmo = tx-to = [(x2+V2 *to 2)1/2/V]-to = to[(x/V*to)2+1]1/2-to =to[1+(x2/V2*to 2)1/2-1] =x2/2*V2*to i.e. tnmo α Square of offset α Inverse of travel time at zero offset α Inverse of square of stacking velocity C V x Offset Time
  • 35. 14-03-05 2D Survey Design 35 NMO Stretch Time Offset
  • 36. 14-03-05 2D Survey Design 36 NMO Stretch Time Part of trace NMO corrected Part of trace NMO corrected Part of trace NMO corrected Offset
  • 37. 14-03-05 2D Survey Design 37 Noise at near trace (esp. Vibrators) Stretch at shallow target Sufficient fold at shallow target As minimum as possible D. NEAR OFFSET
  • 38. 14-03-05 2D Survey Design 38 D. MIGRATION APERTURE The maximum value of : • The lateral migration movement of dipping events ( Z*tanθ) • To capture diffraction energy for migration: – Take θ equal to 30 degrees. • Radius of first fresnel zone. • Migration+zone of influence
  • 39. 14-03-05 2D Survey Design 39 Migration Aperture • It is the distance by which the survey line/area to be extended to get full-migrated coverage and to capture diffracted energy. – Migration aperture equal to Z*tanθ – If the requirement of PSTM/PSDM, by analysis of unit impulse response Z*tanθ θ Z θ
  • 40. 14-03-05 2D Survey Design 40 Fresnel Zone • Energy from all the points of reflection disk with radius OA` will arrive constructively if time period equals half of dominant time period. This is called first Fresnel zone and its r is given by: R=(Vav/2)√(to/fmax) Bx or By=(2/3)R A A` O Z S Zo Z+λ/4
  • 41. 14-03-05 2D Survey Design 41 D. Migration aperture • MA=Migration distance + zone of influence Z*tanθ
  • 42. 14-03-05 2D Survey Design 42 D. RECORD LENGTH Record Length: • Sufficient enough to capture target horizons at farthest offset, migration and diffraction tails. • Add twice of the length of the longest filter in time • Does not affect much on cost.
  • 43. 14-03-05 2D Survey Design 43 D. SAMPLING INTERVAL • To avoid temporal aliasing of highest frequency. • At least 4 sample in the time period of highest frequency • Does not affect much on cost.
  • 44. 14-03-05 2D Survey Design 44 D. RECORDING FILTERS High Cut Filter: • To attenuate frequencies above the Nyquist frequency which depends upon sampling interval Low Cut Filter: • Generally out • May be applied if D/A converter is becoming saturated. Notch Filter: • If necessary like in the area of HT Powerline
  • 45. 14-03-05 2D Survey Design 45 It is amazing what you can accomplish if you do not care who gets its credit -Harry S. Truman