PETROLEUM GEOSCIENCE PROGRAM - PowerPoint PPT Presentation

1 / 20
About This Presentation
Title:

PETROLEUM GEOSCIENCE PROGRAM

Description:

... by several manufacturers, including LaCoste and Romberg, Scintrex (IDS), and ... LaCoste and Romberg Gravity Meter. Worden Gravity Meter ... – PowerPoint PPT presentation

Number of Views:52
Avg rating:3.0/5.0
Slides: 21
Provided by: amma4
Category:

less

Transcript and Presenter's Notes

Title: PETROLEUM GEOSCIENCE PROGRAM


1
PETROLEUM GEOSCIENCE PROGRAM
Offered by GEOPHYSICS DEPARTMENT IN COROPORATION
WITH GEOLOGY,
PHYSICS, CHEMISTRY, AND MATHEMATICS DEPARTMENTS
2
Newton's First Law of Motion
  • I. Every object in a state of uniform motion
    tends to remain in that state of motion unless an
    external force is applied to it.

Law of Inertia"
3
Newton's Second Law of Motion
  • II. The relationship between an object's mass m,
    its acceleration a, and the applied force F is
  • F ma.
  • Acceleration and force are vectors in this
    law the direction of the force vector is the same
    as the direction of the acceleration vector.

4
The net force can be expressed as Fnet m a
  • a unit of force is equal to a unit of mass times
    a unit of acceleration. By substituting standard
    metric units for force, mass, and acceleration
    into the above equation, the following unit
    equivalency can be written.
  • One Newton is defined as the amount of force
    required to give a 1-kg mass an acceleration of 1
    m/s/s.

1 Newton 1 kg(m/s2)
5
Quick Quiz
  • Using the equation Fnet m a
  • and solve for the unknown quantity shown in
    the following table
  • Fnet 10 N, Fnet m a , Fnet (2 kg) (5
    m/s/s), Fnet 10 N
  • m 1 kg, m Fnet / a , m (10 N) / (10 m/s/s),
    m 1 kg
  • a 5 m/s/s, a Fnet / m , a (10 N) / (2 kg),
    a 5 m/s/s
  • a 10 m/s/s, a Fnet / m , a (20 N) / (2 kg),
    a 10 m/s/s
  • a 5 m/s/s, a Fnet / m, a (20 N) / (4 kg), a
    5 m/s/s

6
Newton's Third Law of Motion
  • III. For every action there is an equal and
    opposite reaction.
  • i.e., there is a pair of forces acting on the two
    interacting objects.
  • The size of the forces on the first object
    equals the size of the force on the second
    object.
  • The direction of the force on the first object is
    opposite to the direction of the force on the
    second object.

7
Universal Mutual Gravitation
  • Isaac Newton, in his Principia, formulated the
    Law of Universal Mutual Gravitation
  • Gravity is an Attractive force
  • It draws massive objects closer together
  • Gravity is a Universal force
  • It operates everywhere in the Universe.
  • Gravity is a Mutual force
  • It works between pairs of massive objects.

8
  • Gravity Survey - Measurements of the
    gravitational field at a series of different
    locations over an area of interest.
  • Gravity survey is divided into three types
  • 1- land survey. 2- airborne
    survey
  • 3- ship born survey
  • Gravity techniques measure minute variations in
    the earth's gravity field. Based on these
    variations, subsurface density and thereby
    composition can be inferred.

9
(No Transcript)
10
GRAVITY SURVEYINGMethodology and Instrumentation
Gravity observations are either
RELATIVE
ABSOLUTE
it is necessary to measure the actual gravity
that exists at the observation point.
it is necessary to measure only the difference
between the gravity at the base station and the
gravity at the field stations.
Our concern here with the relative measurements
Instruments used for relative gravity
observations are portable gravimeters
11
  • Gravimeters are basically spring balances
    carrying a constant mass. Variations in the
    weight of the mass caused by variations in
    gravity cause the length of the spring to vary
    and give a measure of the change in gravity. The
    extension of the spring is proportional to the
    extending force (Hooke's Law)

12
How do we Measure Gravity?
1. Falling Body Measurements (Galileo Galilei)
  • The gravitational acceleration can be measured
    directly by dropping an object and measuring its
    time rate of change of speed (acceleration) as it
    falls.
  • In this experiment, Galileo is supposed to have
    dropped objects of varying mass from the leaning
    tower of Pisa and found that the gravitational
    acceleration an object undergoes is independent
    of its mass.
  • It is easy to show that the distance a body falls
    is proportional to the time it has fallen
    squared. The proportionality constant is the
    gravitational acceleration, g. Therefore, by
    measuring distances and times as a body falls, it
    is possible to estimate the gravitational
    acceleration.

13
How do we Measure Gravity?
2. Pendulum Measurements
  • Another method for measuring the acceleration due
    to gravity is to observe the oscillation of a
    pendulum, such as that found on a grandfather
    clock.
  • If we were to construct a simple pendulum by
    hanging a mass from a rod and then displace the
    mass from vertical, the pendulum would begin to
    oscillate about the vertical in a regular
    fashion. The relevant parameter that describes
    this oscillation is known as the period of
    oscillation.

The period of oscillation is the time required
for the pendulum to complete one cycle in its
motion.
14
How do we Measure Gravity?
3. Mass and Spring Gravity Measurements
The most common type used in exploration surveys.
  • If we hang a mass on a spring, the force of
    gravity will stretch the spring by an amount that
    is proportional to the gravitational force. It
    can be shown that the proportionality between the
    stretch of the spring and the gravitational
    acceleration is the magnitude of the mass hung on
    the spring divided by a constant, k, which
    describes the stiffness of the spring. The larger
    k is, the stiffer the spring is, and the less the
    spring will stretch for a given value of
    gravitational acceleration.

15
  • Instruments of this type are produced by several
    manufacturers, including LaCoste and Romberg,
    Scintrex (IDS), and Texas Instruments (Worden
    Gravity Meter).

LaCoste and Romberg Gravity Meter
Worden Gravity Meter
16
Factors that Affect the Gravitational Acceleration
Spatial variations
Temporal variations
  • These are changes in the observed acceleration
    that are time dependent
  • These are changes in the observed acceleration
    that are space dependent

Drift Effect
Latitude
Elevation
Tidal Effect
Slab
Topographic
17
Gravity Data Reduction
  • is the process of removing effects of surface
    features which mask the true gravity value at any
    given location.
  • A gravity survey will show variation in gz caused
    by the following
  • a) changes in latitude
  • b) changes in elevation
  • c) local topography
  • f) earth tides
  • g) variation in subsurface density.

18
Instrument drift and tides
  • Drift - A gradual and unintentional change in the
    reference value with respect to which
    measurements are made.
  • Tidal Effect - Variations in gravity observations
    resulting from the attraction of the moon and sun
    and the distortion of the earth so produced.

19
(No Transcript)
20
Strategy of correction
Write a Comment
User Comments (0)
About PowerShow.com