Introduction to
Geophysical Exploration
Methods -Gravity
DR. RAJIB KUMAR SINHARAY
PhD, MScTech (Applied Geophysics)
Associate Professor
Department of Petroleum Engineering
Maharashtra Institute of Technology (MIT)-World Peace University (MIT-WPU), Pune
o Associate Professor, MIT-World Peace University (WPU), Pune (2018-till date)
o Senior Geophysicist, Reliance Industries Limited, Mumbai (2009-2018)
o EM Geophysicist, Regional Technology Centre (RTC), Schlumberger, Mumbai (2007-2009)
o Junior Data Processor and Interpretor (DPI), WesternGeco Electromagnetics, Mumbai (2007)
o Member of XXII Indian Scientific Expedition to Antarctica (ISEA), Antarctica, 2003
o Research Assistant, Central Water and Power Research Station, Pune (2001-2006)
o Junior and Senior Research Fellow, Indian School of Mines (IIT(ISM)), Dhanbad (1998-2001)
o Master in Science and Technology in Applied Geophysics, IIT, Dhanbad (1994-1997)
o Bachelor of Science in Physics, University of Calcutta, Kolkata (1990-1993)
DR. RAJIB K. SINHARAY
Mobile/WhatsApp: +91-9004071757
email: rajib.Sinharay@mitpune.edu.in.com/ rsrism@gmail.com
Safety in Field Work
The highest priority in any field work!
1. Be Alert!
2. Read instrument manual thoroughly
3. Follow dos and don’ts strictly
4. Must wear safety gears
5. Carry First-Aid Box
6. Know locations and area before hand
7. Save data always in different storages simultaniously
Science of Earth!
Exploration Methods
■ Geology
■ Geochemical
■ Geophysical
■ Well Logging
Design and Decision: Integration of All!
Integration is Way Forward
Geophysical Methods
■ Gravity (Density of Rocks)
■ Magnetic (Magnetic Property)
■ Self Potential (Natural Electric Potential)
■ Resistivity (Resistance of Rock)
■ Seismic (Sound Wave)
■ Electromagnetic (Electromagnetic Wave)
Integration of Geophysical Data!
Seismic
Gravity Magnetic
CSEM
MMT
Gravity Surveying
Gravity Survey
■ Theoretical Background
– Newton’s gravitational acceleration
– Earth’s structure and gravity reductions
– Gravimeter for gravity measurements
– Gravity data processing
■ Survey Planning
■ Data Acquisition
– Land Gravity
– Marine gravity
– Satellite gravity
■ Gravity Interpretation
■ Case studies
Basic Theory
Gravity
Density of Different Rocks
Shape of Earth
Equator: gE = 9,78,033 mgal; Radious= RE = 6378 km
Pole: g P = 9,83,219 mgal; Radious= RP = 6357 km
gP = g E +3370 mgal
Gravity Value and Earth’s Shape
Centrifugal Forces
gP = g E +3370 mgal
Mass Distribution and Gravity
g E = gP - 6467 mgal,
Latitude Corrections
gP = gE + 6467+ 3370 - 4800 mgal = gE +5037 mgal
These variation of g with latitude θ:
g (θ) = 9.78031846 (1+ 0.0053024 sin ² θ – 0.0000058 sin² 2θ)
This equation is called the Geodetic Reference System for 1967.
Calculate
What is gravity value @ θ = 53° 30’ 25” N in GRS 1987 ?
Calculate
What is gravity value @ θ = 53° 30’ 25” N ?
g = 9.78031846 ( 1+0.003417902-0.000005395) m s −2
= 9.81369388 m s −2
Reference Surface
Geoid
The geoid is a surface of constant potential energy that coincides with mean sea level over
the oceans. This definition is not very rigorous. First, mean sea level is not quite a surface of
constant potential due to dynamic processes within the ocean. Second, the actual
equipotential surface under continents is warped by the gravitational attraction of the
overlying mass. But geodesists define the geoid asthough that mass were always
underneath the geoid instead of above it. The main function of the geoid in geodesy is to
serve as a reference surface for leveling. The elevation measured by leveling is relative to
the geoid.
ESA's GOCE mission has delivered the most accurate model of the 'geoid' ever produced.
Red corresponds to points with higher gravity, and blue to points with lower gravity.
Free Air Corrections (FAC)
FAC
Δg = 3.086 Δh .10 −6
m s −2
= 0.3086 Δh mgal
Difference of Gravity ?
Bouguer Correction (BC)
BC
BC = 2πGρ Δh BC = 0.00004193 ρ Δh mgal
For ρ = 2670 kg m−3 BC = -0.1119 Δh mgal
Terrain Corrections
Gravity Reductions
Corrections
■ Drift corrections
■ Tidal corrections
Gravity Surveying
Processing or Reductions
■ Latitude Corrections
■ Free Air Corrections
■ Bouguer Corrections
■ Terrain Corrections
Gravity Anomaly
Host Targett
Regional and Residul Anomaly
Regional Residual Gravity Separation
Gravity Anomaly of a Sphere
 Volcanic intrusions
 Salt domes
 Near surface cavities
 Basically all near-spherical
shape of geological feature
Interpretation: Half Wavelength Method
Spherical Object
Gravity Anomaly of a Fault
Gravity Anomaly on a Fault
G= gravity constant,
t= thickness of the slab
△ρ= density contrast Kg/m3
Salt Dome
Gravity Field Survey
Gravity Survey Design
■ Station Spacing
■ Profile Length
■ Profile Spacing
■ Base Stations
Different Gravimeter
■ Absolute gravimeter
– Pendulum
– Free Fall
■ Relative gravimeter
– Portable pendulum
– Torsion balance
– Stable type
– Unstable type
– La-Coste Romberg
– Worden Gravimeter
Absolute Gravimeter
La-Coste Romberg Gravimeter
Telford, Applied Geophysics,
Oxford University Press
Gravity Measurements
Worden
Gravimeter
Case Study
Gravity anomalies of the active mud diapirs off southwest Taiwan
W. Doo, Shu-Kun Hsu, Shu-Kun Hsu, Yi-Ching Yeh, Yi-Ching Yeh…….
December 2015
Geophysical Journal International 203(3):2089-2098
DOI: 10.1093/gji/ggv430
Case
Study
Computational Methods
Gravity Response of Sedimentary
Basin
Terrain corrected Bouguer anomaly
map of the central India at 5 mGal
interval (GMSI, 2006)
Filtering Methods
■ Measured gravity values are plotted at different measurement points
■ Spatial wavelengths are calculated
■ High Cut, Low Cut and Band Pass filters are used to separate different spatial
frequency responses
■ Depth are estimated depending on frequencies of the signals
Applications for Hydrocarbon
Exploration
■ Mapping of sedimentary basins
■ Study of salt domes
■ Mapping of basement of sedimentary basin
■ Mapping of intrusive bodies i.e. dyke, seals, vents
■ Mapping of basalts and carbonate formations
Magnetic Surveying
Magnetic Field & Induction
(1642-1727).
Gauss Law: Magnetic Field
0
. 



B
0



 

A
B A
d
B

Magnetism in Rocks
Units of Measurements
■ The magnetic field strength, H, is defined as the force per unit pole strength.
■ MKS unit: Force is N and magnetic monopoles in Amp - m, the units associated with
magnetic field strength are N / (Amp - m).
■ N / (Amp - m)=T (Tesla). Earth’s magnetic field=0.5 T
■ Magnetic anomaly are measured in nano Tesla (nT) which is 10-9
T
■ 1 Gamma=1 nT= 10-9
T
Magnetic
Susceptibility
of
Rocks
Magnetism of Rocks
■ Induced
– Present geomagnetic
field
■ Remanant
– Depositional
– Thermal
– Chemical
Geomagnetism
Magnetic Surveys
Polar
Wandering
Geomagnetic Reversal
Magnetometers
■ Measures the magnetic field intensity (in nT or Gamma) along with inclination and
declinations
■ Schmidt type magnetometer
■ Torsion magnetometer
■ Flux gate magnetometer
■ Nuclear or the proton magnetometer
■ Rubidium vapour magnetometer
Maxwell-Faraday’s law
Electromagnetic induction was discovered by Michel Faraday in 1831 and
Joseph Henry independently at the same time.
t
B






t
B
E
X







Fluxgate Magnetometer
■ The fluxgate magnetometer is based on the
magnetic saturation circuit.
■ Two parallel bars of a ferromagnetic material
are placed closely together.
■ Each bar is rapped with a primary coil in reverse
direction
■ Difference of magnetic field creates potential
difference which is measured by secondary coil
■ Accuracy: 0.5 to 1.0 nT
Fluxgate Magnetometer
Proton Precession Magnetometer
■ The most commonly used magnetometer and measures
the total amplitude
■ The sensor is a cylindrical container filled with a liquid
rich in hydrogen atoms (water/ oil/ alcohol etc.)
surrounded by a coil
■ Measures current produced by spinning hydrogen
nuclei, they begin to precess around the direction of the
Earth’s total field
■ Frequency of precession is proportional to the strength
of the total field
■ Accuracy: 0.1 nT
Magnetic Field Survey &
Interpretation
Survey Modes
■ Airborne - Both fluxgate and proton precession magnetometers can be
mounted within or towed behind aircraft, including helicopters. Most
difficult problems associated with aeromagnetic surveys is fixing the
position of measuring point. Realtime, differential GPS systems are used to
solve this problem.
■ Shipborne - Magnetic surveys can also be completed over water by towing a
magnetometer behind a ship.
■ Ground Based - Magnetic surveys are also commonly conducted on foot or
with a vehicle. Ground-based surveys may be necessary when the target of
interest requires more closely-spaced readings.
Magnetic Anomaly
■ Geomagnetic forces are
perpendicular to the surface only at
poles
■ Geomagnetic field is horizontal at
equator
■ Geomagnetic field inclination varies
between equator and pole from 0 to
90o
depending on latitude
■ Magnetization and polarity of rocks
depends on latitude of occurrences
Rate of change of declination at Greenwich (GRW), Abinger (ABN), Hartland (HAD), Eskdalemuir (ESK) and
Lerwick (LER) observatories
http://www.geomag.bgs.ac.uk/education/earthmag.html
Variation
of
Earth’s
Magnetic
Field
Diurnal Variation
Diurnal Variation of Inclination
http://www.geomag.bgs.ac.uk/education/earthmag.html
Source of Geomagnetic Field
■ 99% from the Earth
– 94% dipole field
– 5% non-dipole field
■ 1% current in ionosphere
– diurnal variations
– magnetic storms
Magnetic Data Reduction
Diurnal Correction
■ Reference magnetometer at Base Station (BS)
■ Continuously record magnetic field variation
with time (diurnal) at BS
■ Compensate the variation depending on the
time of measurement
■ Range of variation may be up to 20-80 nT
BS
Magnetic Storm
~1000 nT
Regional-Residual Separation
■ Estimates of the regional field :
– IGRF (large area)
– Graphical method (local investigations)
– polynomial curves generated using least squares
– inversion at a large scale to define a regional field.
BResidual= BObserved−BRegional
Total Magnetic Intensity (TMI)
Magnetic Anomaly & Declination
Magnetic anomaly from a vertically orientation 2 m pole for differing inclinations of the Earth’s field: a) 90o
, b) 45o
and c) 0o
.
Anomaly of Magnetized Sphere
Pole
Equator
Field Principle
Fault & Salt Body
Magnetic Anomaly Contour
Magnetic Image (Anomaly)
Reduced To Pole (RTP)
 Preferred when measurements are at higher latitude
 Removes the dependence of magnetic data on the magnetic inclination
 Converting data to what they would have looked like at Pole where field is
vertical
 Reduction to the pole removes anomaly asymmetry caused by inclination
 Locates anomalies above the causative bodies
 Assumes that the remanent magnetism is small compared to the induced
magnetism.
 Difficult to do at low magnetic inclinations
Magnetic Anomaly on UXO
Quantitative Interpretation of RTP
■ Dipole: Object is a compact body
Z X
∼ 1/2
■ Monopole: Object is an extended
body
Z ½ * X
∼ 1/2
Half-width, X1/2, as the width of the anomaly at half its
maximum
Reduced To Equator (RTE)
■ Preferred when measurements are at low latitude
■ Reduction-to-Equator is a mathematical transformation of the total magnetic
intensity field at its observed inclination (I) and declination (D) to that of the
magnetic equator. I=0o
.
■ Difficult to use if measurements are in higher latitude
Reduced
to
Equator
Map
Magnetic Gradient: Vertical
The vertical magnetic gradient offers a better means of
detecting near surface magnetic sources than total
magnetic field measurements, making the gradient method
ideal for mineral prospecting.
Magnetic Gradient: Horizontal
Analytical Signal
 2D the analytical signal:
and
 3D the analytical signal:
(a) Map of the vertical gradient of the total magnetic field and (b) the amplitude of the analytic
signal.
Analytical
Signal
Map
Applications for Hydrocarbon
Exploration
■ Mapping of sedimentary basins
■ Study of salt domes
■ Mapping of basement of sedimentary basin
■ Mapping of intrusive bodies i.e. dyke, seals, vents
■ Mapping of basalts and carbonate formations
Electrical Resistivity Surveys
Resistivity and Apparent Resistivity
■ Electrical resistance of a material with unit cross-
sectional area and unit length is called the resistivity
(ῼ-m) or True Resistivity.
■ Resistance of a specific lithology can change depending
on physical dimension but resistivity remains constant.
■ The resistance of a formation comprising more than
one lithological units is called Apparent Resistivity. It
depends on the number of different lithology units,
true resistivity of each units and their thickness.
Electrical Conductivity
■ Degree of ease for flowing the electrical charges
■ Conductivity (σ) is a tensor, (S/m)
J is current density (A/m2
) and E is electric field (V/m). The
linearity hold for most of the materials
E
σ
J



E
x,y,x)
J
E
J




Resistivity Surveys
Current and Potential Electrodes
■ Current Electrodes (A&B): Used to sent current
in the ground and connected to DC source.
Current (I) through the circuit is measured for
a certain separation AB. If AB increases
current decreases for a fixed voltage.
■ Potential Electrode (M&N): Connected to
voltmeter to measure voltage difference (∆V)
for a certain distance MN.
Potential Difference at Half Space
R= ρ L/A
ρ = (Δ V/I) (A/L)
V = Iρ / 2πR
VP = (Iρ/2π) (1/R)
Potential Difference
V = ρI / 2π (1/R1 – 1/R2)
Wenner Array
Different Array Configurations
Depth of Penetration and Plotting
Point
■ Plotting point is the mid point of MN
■ Increase of AB helps deeper penetration or
larger depth of penetration (DOP)
■ Higher ∆V indicates good signal to noise ratio
or more accuracy in measurements
Plotting Point
Vertical Resistivity Sounding (VES)
■ Schlumberger Array is the common survey
method used for VES,
■ Resistivity of the formations along the
depth can be obtained at the plotting
points by increasing AB separations.
■ Apparent resistivity are plotted against
AB/2 on Log-Log graphs to obtained VES
curves.
Plotting Point
Two Layers Schlumberger VES
Curve
Schlumberger Array
2
Layers
Master
Curves
Three Layer Schlumberger VES
Curves
VES Resistivity Curves
Array Types
Resistivity Plots
Resistivity
Interpretation
2
Layer
Cases
Resistivity Sections
Reflection Seismic Method
Ultrasonic? No Sonic (Seismic)
Method!
1. Uses Sound Wave with higher frequency (2.5-3.5 MHz) than audible sound (20Hz-2.0 MHz)
2. Create image of soft tissues
3. Object is few mm to few cm below the skin (surface)
Seismic Method
■ Uses seismic waves of low frequencies (~ 12-120 Hz)
■ Image soft sedimentary rocks up to ~ 5 Km below surface
■ Seismic waves reflect back from sedimentary bed interfaces
Geophone
Offshore Seismic
Survey
Sparkers Boomer
Hydrophones
Seismic Signals
1. Low frequencies penetrates deeper
2. High frequencies have higher resolution
3. Longer off-sets have deeper penetration
4. Reflected energy is proportional to seismic impedance (density x velocity) contrast
5. Difficult to image below hard and compact rocks, i.e. Basalt
Seismic Wave Velocity in Different
Rocks
Seismic Sections and Interpretations
Electromagnetic (EM)
Surveys
Difficult Questions!
1. What if there a hard rock above sedimentary
rock, i.e. basalt or carbonates ?
2. How to map petroleum system below a salt
dome?
3. Am I sure that this beautiful structure is not
volcanic?
4. Am I sure that there is Petroleum in my
prospect NOW ?
5. Is the Gas saturation is commercial?
Golden Pot
But
Is there
water now?
Electromagnetic Methods
■ Magnetotelluric (MT)
– Natural Source
– Very Low Frequency (0.1-0.001 Hz)
– Deep penetrating up 100 Km
– May be both Land and Marine
■ Controlled Source Electromagnetic (CSEM)
– Artificial source
– Frequency 0,1 -10 Hz
– Depth of penetration
– Marine method
Working Principle of MT
Natural EM field from Ionosphere
Different Frequency
Senses Different
Depth
f

 503

MMT Frequency
Range 1-0.0001 Hz
Survey Layout of MMT
Basalt (Resistive)
Sub-Basalt Sediment (Conductive)
Basement (Resistive)
Induced Current
Sediment (Conductive)
Reference
MT Station
H
E



How E & H Behaves ?
“Time Series” Data for Marine Magnetotelluric (MMT). H(s) are Magnetic and E(s) are Electric
fields. On land we measure Hz also.
Ex
Ey
Hx
Hy
Time
Amplitude
Concept of MT: Cagniard’s Relation
)
(
)
(
)
( 

 y
x H
Z
E



E (Secondary) H
(Primary)
Earth
Air
Apparent Resistivity and Phase
Apparent
Resistivity
(Ohm-m)
Phase (Degree)
Period (S)
2
0.2
ij
ij
Z
a f
 
1
Im
tan
Re
ij
ij
ij
Z
Z
 
 
 

 
 
Apparent resistivity (ρ) and
Phase (φ) can be calculated
from Z at each frequency (f):
Salt Bodies : Gulf of Mexico, WGEM
Sandburg
et
al.
(2008)
■ Basement mapping
■ Salt body mapping and subsalt basin studies
■ Volcanic basin studies
■ Crustal studies
Application of MT/MMT
CSEM Survey Layout
Navigation Dome
Emergency Receiver Catcher
Working Principles of CSEM
Field components are recorded continuously
against time (Time-series data).
Field amplitude and phase are plotted
against Tx-Rx offset distances for a particular
frequency
Amplitude value increases due to presence of
sub-surface resistive bodies (i.e.,
hydrocarbon filled reservoirs)
Tx
Rx
Amplitude
(V/Am
)
2
Tx-Rx Offset (km)
Time
Hydrocarbon
saturated
reservoir
(Resistive)
Increased
amplitude
response
Seabed
Processed CSEM Data
Interpretation of CSEM data
CSEM Put Colours on Seismic
2.5 D CSEM Results Adding Value in
Conventional Seismic Section
CSEM for Hydrocarbon Exploration
 Capable to detect thing HC saturated resistive reservoir layer
 Prospect Evaluation and de-risking
 Ranking and Prioritization of prospects
 Mapping the extension of reservoir
 Reservoir Monitoring (Experimental)
Next.. Well Logging

Grav-nghjghgh jhj jhjjj jhjh jhjhjMag.pptx

  • 1.
    Introduction to Geophysical Exploration Methods-Gravity DR. RAJIB KUMAR SINHARAY PhD, MScTech (Applied Geophysics) Associate Professor Department of Petroleum Engineering Maharashtra Institute of Technology (MIT)-World Peace University (MIT-WPU), Pune
  • 2.
    o Associate Professor,MIT-World Peace University (WPU), Pune (2018-till date) o Senior Geophysicist, Reliance Industries Limited, Mumbai (2009-2018) o EM Geophysicist, Regional Technology Centre (RTC), Schlumberger, Mumbai (2007-2009) o Junior Data Processor and Interpretor (DPI), WesternGeco Electromagnetics, Mumbai (2007) o Member of XXII Indian Scientific Expedition to Antarctica (ISEA), Antarctica, 2003 o Research Assistant, Central Water and Power Research Station, Pune (2001-2006) o Junior and Senior Research Fellow, Indian School of Mines (IIT(ISM)), Dhanbad (1998-2001) o Master in Science and Technology in Applied Geophysics, IIT, Dhanbad (1994-1997) o Bachelor of Science in Physics, University of Calcutta, Kolkata (1990-1993) DR. RAJIB K. SINHARAY Mobile/WhatsApp: +91-9004071757 email: rajib.Sinharay@mitpune.edu.in.com/ rsrism@gmail.com
  • 3.
    Safety in FieldWork The highest priority in any field work! 1. Be Alert! 2. Read instrument manual thoroughly 3. Follow dos and don’ts strictly 4. Must wear safety gears 5. Carry First-Aid Box 6. Know locations and area before hand 7. Save data always in different storages simultaniously
  • 4.
  • 5.
    Exploration Methods ■ Geology ■Geochemical ■ Geophysical ■ Well Logging
  • 6.
    Design and Decision:Integration of All!
  • 7.
  • 8.
    Geophysical Methods ■ Gravity(Density of Rocks) ■ Magnetic (Magnetic Property) ■ Self Potential (Natural Electric Potential) ■ Resistivity (Resistance of Rock) ■ Seismic (Sound Wave) ■ Electromagnetic (Electromagnetic Wave)
  • 9.
    Integration of GeophysicalData! Seismic Gravity Magnetic CSEM MMT
  • 10.
  • 11.
    Gravity Survey ■ TheoreticalBackground – Newton’s gravitational acceleration – Earth’s structure and gravity reductions – Gravimeter for gravity measurements – Gravity data processing ■ Survey Planning ■ Data Acquisition – Land Gravity – Marine gravity – Satellite gravity ■ Gravity Interpretation ■ Case studies
  • 12.
  • 13.
  • 14.
  • 15.
  • 17.
    Equator: gE =9,78,033 mgal; Radious= RE = 6378 km Pole: g P = 9,83,219 mgal; Radious= RP = 6357 km gP = g E +3370 mgal Gravity Value and Earth’s Shape
  • 18.
  • 19.
    Mass Distribution andGravity g E = gP - 6467 mgal,
  • 20.
    Latitude Corrections gP =gE + 6467+ 3370 - 4800 mgal = gE +5037 mgal These variation of g with latitude θ: g (θ) = 9.78031846 (1+ 0.0053024 sin ² θ – 0.0000058 sin² 2θ) This equation is called the Geodetic Reference System for 1967.
  • 21.
    Calculate What is gravityvalue @ θ = 53° 30’ 25” N in GRS 1987 ?
  • 22.
    Calculate What is gravityvalue @ θ = 53° 30’ 25” N ? g = 9.78031846 ( 1+0.003417902-0.000005395) m s −2 = 9.81369388 m s −2
  • 23.
  • 24.
    Geoid The geoid isa surface of constant potential energy that coincides with mean sea level over the oceans. This definition is not very rigorous. First, mean sea level is not quite a surface of constant potential due to dynamic processes within the ocean. Second, the actual equipotential surface under continents is warped by the gravitational attraction of the overlying mass. But geodesists define the geoid asthough that mass were always underneath the geoid instead of above it. The main function of the geoid in geodesy is to serve as a reference surface for leveling. The elevation measured by leveling is relative to the geoid.
  • 26.
    ESA's GOCE missionhas delivered the most accurate model of the 'geoid' ever produced. Red corresponds to points with higher gravity, and blue to points with lower gravity.
  • 27.
  • 28.
    FAC Δg = 3.086Δh .10 −6 m s −2 = 0.3086 Δh mgal Difference of Gravity ?
  • 29.
  • 30.
    BC BC = 2πGρΔh BC = 0.00004193 ρ Δh mgal For ρ = 2670 kg m−3 BC = -0.1119 Δh mgal
  • 31.
  • 32.
  • 33.
  • 34.
  • 35.
    Processing or Reductions ■Latitude Corrections ■ Free Air Corrections ■ Bouguer Corrections ■ Terrain Corrections
  • 36.
  • 37.
  • 38.
  • 39.
    Gravity Anomaly ofa Sphere  Volcanic intrusions  Salt domes  Near surface cavities  Basically all near-spherical shape of geological feature
  • 40.
  • 41.
  • 42.
  • 43.
    Gravity Anomaly ona Fault G= gravity constant, t= thickness of the slab △ρ= density contrast Kg/m3
  • 47.
  • 48.
  • 49.
    Gravity Survey Design ■Station Spacing ■ Profile Length ■ Profile Spacing ■ Base Stations
  • 51.
    Different Gravimeter ■ Absolutegravimeter – Pendulum – Free Fall ■ Relative gravimeter – Portable pendulum – Torsion balance – Stable type – Unstable type – La-Coste Romberg – Worden Gravimeter
  • 52.
  • 54.
    La-Coste Romberg Gravimeter Telford,Applied Geophysics, Oxford University Press
  • 55.
  • 56.
    Case Study Gravity anomaliesof the active mud diapirs off southwest Taiwan W. Doo, Shu-Kun Hsu, Shu-Kun Hsu, Yi-Ching Yeh, Yi-Ching Yeh……. December 2015 Geophysical Journal International 203(3):2089-2098 DOI: 10.1093/gji/ggv430
  • 57.
  • 62.
  • 63.
    Gravity Response ofSedimentary Basin
  • 66.
    Terrain corrected Bougueranomaly map of the central India at 5 mGal interval (GMSI, 2006)
  • 67.
    Filtering Methods ■ Measuredgravity values are plotted at different measurement points ■ Spatial wavelengths are calculated ■ High Cut, Low Cut and Band Pass filters are used to separate different spatial frequency responses ■ Depth are estimated depending on frequencies of the signals
  • 68.
    Applications for Hydrocarbon Exploration ■Mapping of sedimentary basins ■ Study of salt domes ■ Mapping of basement of sedimentary basin ■ Mapping of intrusive bodies i.e. dyke, seals, vents ■ Mapping of basalts and carbonate formations
  • 69.
  • 70.
  • 71.
    (1642-1727). Gauss Law: MagneticField 0 .     B 0       A B A d B 
  • 72.
  • 73.
    Units of Measurements ■The magnetic field strength, H, is defined as the force per unit pole strength. ■ MKS unit: Force is N and magnetic monopoles in Amp - m, the units associated with magnetic field strength are N / (Amp - m). ■ N / (Amp - m)=T (Tesla). Earth’s magnetic field=0.5 T ■ Magnetic anomaly are measured in nano Tesla (nT) which is 10-9 T ■ 1 Gamma=1 nT= 10-9 T
  • 74.
  • 75.
    Magnetism of Rocks ■Induced – Present geomagnetic field ■ Remanant – Depositional – Thermal – Chemical
  • 76.
  • 77.
  • 78.
  • 80.
  • 81.
    Magnetometers ■ Measures themagnetic field intensity (in nT or Gamma) along with inclination and declinations ■ Schmidt type magnetometer ■ Torsion magnetometer ■ Flux gate magnetometer ■ Nuclear or the proton magnetometer ■ Rubidium vapour magnetometer
  • 82.
    Maxwell-Faraday’s law Electromagnetic inductionwas discovered by Michel Faraday in 1831 and Joseph Henry independently at the same time. t B       t B E X       
  • 83.
    Fluxgate Magnetometer ■ Thefluxgate magnetometer is based on the magnetic saturation circuit. ■ Two parallel bars of a ferromagnetic material are placed closely together. ■ Each bar is rapped with a primary coil in reverse direction ■ Difference of magnetic field creates potential difference which is measured by secondary coil ■ Accuracy: 0.5 to 1.0 nT
  • 84.
  • 85.
    Proton Precession Magnetometer ■The most commonly used magnetometer and measures the total amplitude ■ The sensor is a cylindrical container filled with a liquid rich in hydrogen atoms (water/ oil/ alcohol etc.) surrounded by a coil ■ Measures current produced by spinning hydrogen nuclei, they begin to precess around the direction of the Earth’s total field ■ Frequency of precession is proportional to the strength of the total field ■ Accuracy: 0.1 nT
  • 86.
    Magnetic Field Survey& Interpretation
  • 87.
    Survey Modes ■ Airborne- Both fluxgate and proton precession magnetometers can be mounted within or towed behind aircraft, including helicopters. Most difficult problems associated with aeromagnetic surveys is fixing the position of measuring point. Realtime, differential GPS systems are used to solve this problem. ■ Shipborne - Magnetic surveys can also be completed over water by towing a magnetometer behind a ship. ■ Ground Based - Magnetic surveys are also commonly conducted on foot or with a vehicle. Ground-based surveys may be necessary when the target of interest requires more closely-spaced readings.
  • 88.
    Magnetic Anomaly ■ Geomagneticforces are perpendicular to the surface only at poles ■ Geomagnetic field is horizontal at equator ■ Geomagnetic field inclination varies between equator and pole from 0 to 90o depending on latitude ■ Magnetization and polarity of rocks depends on latitude of occurrences
  • 95.
    Rate of changeof declination at Greenwich (GRW), Abinger (ABN), Hartland (HAD), Eskdalemuir (ESK) and Lerwick (LER) observatories
  • 96.
  • 97.
  • 98.
  • 99.
    Diurnal Variation ofInclination http://www.geomag.bgs.ac.uk/education/earthmag.html
  • 100.
    Source of GeomagneticField ■ 99% from the Earth – 94% dipole field – 5% non-dipole field ■ 1% current in ionosphere – diurnal variations – magnetic storms
  • 101.
  • 102.
    Diurnal Correction ■ Referencemagnetometer at Base Station (BS) ■ Continuously record magnetic field variation with time (diurnal) at BS ■ Compensate the variation depending on the time of measurement ■ Range of variation may be up to 20-80 nT BS
  • 103.
  • 108.
    Regional-Residual Separation ■ Estimatesof the regional field : – IGRF (large area) – Graphical method (local investigations) – polynomial curves generated using least squares – inversion at a large scale to define a regional field. BResidual= BObserved−BRegional
  • 109.
  • 110.
    Magnetic Anomaly &Declination Magnetic anomaly from a vertically orientation 2 m pole for differing inclinations of the Earth’s field: a) 90o , b) 45o and c) 0o .
  • 111.
    Anomaly of MagnetizedSphere Pole Equator
  • 112.
  • 113.
  • 114.
  • 115.
  • 116.
    Reduced To Pole(RTP)  Preferred when measurements are at higher latitude  Removes the dependence of magnetic data on the magnetic inclination  Converting data to what they would have looked like at Pole where field is vertical  Reduction to the pole removes anomaly asymmetry caused by inclination  Locates anomalies above the causative bodies  Assumes that the remanent magnetism is small compared to the induced magnetism.  Difficult to do at low magnetic inclinations
  • 117.
  • 118.
    Quantitative Interpretation ofRTP ■ Dipole: Object is a compact body Z X ∼ 1/2 ■ Monopole: Object is an extended body Z ½ * X ∼ 1/2 Half-width, X1/2, as the width of the anomaly at half its maximum
  • 119.
    Reduced To Equator(RTE) ■ Preferred when measurements are at low latitude ■ Reduction-to-Equator is a mathematical transformation of the total magnetic intensity field at its observed inclination (I) and declination (D) to that of the magnetic equator. I=0o . ■ Difficult to use if measurements are in higher latitude
  • 121.
  • 122.
    Magnetic Gradient: Vertical Thevertical magnetic gradient offers a better means of detecting near surface magnetic sources than total magnetic field measurements, making the gradient method ideal for mineral prospecting.
  • 123.
  • 124.
    Analytical Signal  2Dthe analytical signal: and  3D the analytical signal:
  • 125.
    (a) Map ofthe vertical gradient of the total magnetic field and (b) the amplitude of the analytic signal.
  • 126.
  • 127.
    Applications for Hydrocarbon Exploration ■Mapping of sedimentary basins ■ Study of salt domes ■ Mapping of basement of sedimentary basin ■ Mapping of intrusive bodies i.e. dyke, seals, vents ■ Mapping of basalts and carbonate formations
  • 128.
  • 129.
    Resistivity and ApparentResistivity ■ Electrical resistance of a material with unit cross- sectional area and unit length is called the resistivity (ῼ-m) or True Resistivity. ■ Resistance of a specific lithology can change depending on physical dimension but resistivity remains constant. ■ The resistance of a formation comprising more than one lithological units is called Apparent Resistivity. It depends on the number of different lithology units, true resistivity of each units and their thickness.
  • 130.
    Electrical Conductivity ■ Degreeof ease for flowing the electrical charges ■ Conductivity (σ) is a tensor, (S/m) J is current density (A/m2 ) and E is electric field (V/m). The linearity hold for most of the materials E σ J    E x,y,x) J E J    
  • 131.
  • 132.
    Current and PotentialElectrodes ■ Current Electrodes (A&B): Used to sent current in the ground and connected to DC source. Current (I) through the circuit is measured for a certain separation AB. If AB increases current decreases for a fixed voltage. ■ Potential Electrode (M&N): Connected to voltmeter to measure voltage difference (∆V) for a certain distance MN.
  • 133.
    Potential Difference atHalf Space R= ρ L/A ρ = (Δ V/I) (A/L) V = Iρ / 2πR VP = (Iρ/2π) (1/R)
  • 134.
    Potential Difference V =ρI / 2π (1/R1 – 1/R2)
  • 135.
  • 137.
  • 139.
    Depth of Penetrationand Plotting Point ■ Plotting point is the mid point of MN ■ Increase of AB helps deeper penetration or larger depth of penetration (DOP) ■ Higher ∆V indicates good signal to noise ratio or more accuracy in measurements Plotting Point
  • 140.
    Vertical Resistivity Sounding(VES) ■ Schlumberger Array is the common survey method used for VES, ■ Resistivity of the formations along the depth can be obtained at the plotting points by increasing AB separations. ■ Apparent resistivity are plotted against AB/2 on Log-Log graphs to obtained VES curves. Plotting Point
  • 141.
  • 142.
  • 143.
  • 145.
  • 146.
  • 151.
  • 152.
  • 153.
  • 154.
  • 155.
  • 156.
    Ultrasonic? No Sonic(Seismic) Method! 1. Uses Sound Wave with higher frequency (2.5-3.5 MHz) than audible sound (20Hz-2.0 MHz) 2. Create image of soft tissues 3. Object is few mm to few cm below the skin (surface)
  • 157.
    Seismic Method ■ Usesseismic waves of low frequencies (~ 12-120 Hz) ■ Image soft sedimentary rocks up to ~ 5 Km below surface ■ Seismic waves reflect back from sedimentary bed interfaces Geophone
  • 158.
  • 159.
    Seismic Signals 1. Lowfrequencies penetrates deeper 2. High frequencies have higher resolution 3. Longer off-sets have deeper penetration 4. Reflected energy is proportional to seismic impedance (density x velocity) contrast 5. Difficult to image below hard and compact rocks, i.e. Basalt
  • 160.
    Seismic Wave Velocityin Different Rocks
  • 161.
    Seismic Sections andInterpretations
  • 162.
  • 163.
    Difficult Questions! 1. Whatif there a hard rock above sedimentary rock, i.e. basalt or carbonates ? 2. How to map petroleum system below a salt dome? 3. Am I sure that this beautiful structure is not volcanic? 4. Am I sure that there is Petroleum in my prospect NOW ? 5. Is the Gas saturation is commercial? Golden Pot But Is there water now?
  • 164.
    Electromagnetic Methods ■ Magnetotelluric(MT) – Natural Source – Very Low Frequency (0.1-0.001 Hz) – Deep penetrating up 100 Km – May be both Land and Marine ■ Controlled Source Electromagnetic (CSEM) – Artificial source – Frequency 0,1 -10 Hz – Depth of penetration – Marine method
  • 165.
    Working Principle ofMT Natural EM field from Ionosphere Different Frequency Senses Different Depth f   503  MMT Frequency Range 1-0.0001 Hz
  • 166.
    Survey Layout ofMMT Basalt (Resistive) Sub-Basalt Sediment (Conductive) Basement (Resistive) Induced Current Sediment (Conductive) Reference MT Station
  • 167.
    H E    How E &H Behaves ? “Time Series” Data for Marine Magnetotelluric (MMT). H(s) are Magnetic and E(s) are Electric fields. On land we measure Hz also. Ex Ey Hx Hy Time Amplitude
  • 168.
    Concept of MT:Cagniard’s Relation ) ( ) ( ) (    y x H Z E    E (Secondary) H (Primary) Earth Air
  • 169.
    Apparent Resistivity andPhase Apparent Resistivity (Ohm-m) Phase (Degree) Period (S) 2 0.2 ij ij Z a f   1 Im tan Re ij ij ij Z Z            Apparent resistivity (ρ) and Phase (φ) can be calculated from Z at each frequency (f):
  • 170.
    Salt Bodies :Gulf of Mexico, WGEM Sandburg et al. (2008)
  • 171.
    ■ Basement mapping ■Salt body mapping and subsalt basin studies ■ Volcanic basin studies ■ Crustal studies Application of MT/MMT
  • 172.
  • 173.
  • 174.
    Working Principles ofCSEM Field components are recorded continuously against time (Time-series data). Field amplitude and phase are plotted against Tx-Rx offset distances for a particular frequency Amplitude value increases due to presence of sub-surface resistive bodies (i.e., hydrocarbon filled reservoirs) Tx Rx Amplitude (V/Am ) 2 Tx-Rx Offset (km) Time Hydrocarbon saturated reservoir (Resistive) Increased amplitude response Seabed
  • 175.
  • 176.
  • 177.
    CSEM Put Colourson Seismic 2.5 D CSEM Results Adding Value in Conventional Seismic Section
  • 178.
    CSEM for HydrocarbonExploration  Capable to detect thing HC saturated resistive reservoir layer  Prospect Evaluation and de-risking  Ranking and Prioritization of prospects  Mapping the extension of reservoir  Reservoir Monitoring (Experimental)
  • 179.

Editor's Notes

  • #6 Using petroleum for civilization is a human idea. Integration of all different information is very important to discover hydrocarbon. Tools may be few or many but the main tool is human mind. Developing a expert mind of explorer is the most important thing. Students shuld passionately learn and analyse all information carefully to be an successful hydrocarbon explorer. Oil is in human mind to fuel human civilization to lead better life.
  • #7 One thing we need to understand that No single technique can guarantee the success in E&P. we need 5 fingers to hold a thing, we need five senses to understand one object or event. Similarly, to understand a unknown sub-surface prospect we need to use multiple techniques- geological, geophysical, well information, geochemistry etc.
  • #9 Geophysics is like Human senses. Different tools senses different physical property of reservoirs. Seismic maps different layers below the surface and measures the sound velocity at different depths. Gravity senses the density of sub-surface formations, magnetic measures the magnetic nature of the material, CSEM & MMT measures the electrical property of subsurface. Integration of all these and further analysis is done to decide a well location.
  • #167 Time varying natural Magnetic field (H) is the source field which induces secondary Electric field (E) inside the sub-surface. E is proportional to H and should be coherent. The receivers records the H and E field components in X and Y directions continuously for 48 hours or more. For Land MT, Hz is also measured.
  • #169 Time series data (E and Hs) are transformed into Frequency domain using Fast Fourier Transformation (FFT). Impedance “Z” is calculated for each frequency from measured E and H values. Apparent resistivity and Phase is calculated for each frequency (f) and plotted over a wide range of measured frequencies.