
- •Text 1
- •Introduction
- •Text 2
- •Chapter 1 History of Geodesy
- •Text 3
- •Text 4
- •Text 5
- •Ellipsoid of Revolution
- •Text 6
- •Geoid
- •Text 7
- •Chapter III Geodetic Surveying Techniques
- •Text 8
- •Horizontal Positioning
- •Text 9
- •Triangulation
- •Text 10
- •Orders of Triangulation
- •Text 11
- •Trilateration
- •Text 12
- •Traverse
- •Text 13
- •Celestial Techniques
- •Text 14
- •Vertical Positioning
- •Text 15
- •Chapter IV Geodetic Systems
- •Text 16
- •Orientation of Ellipsoid to Geoid
- •Text 17
- •Text 18
- •Text 19
- •Text 20
- •Text 21
- •Text 22
- •Text 23
- •Text 24
- •Text 25
- •Text 26
- •Chapter V Physical Geodesy
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- •Text 28
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- •Text 30
- •Text 31
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- •Text 33
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- •Text 35
- •Text 36
- •Chapter VI Satellite Geodesy
- •Text 37
- •Text 38
- •Text 39
- •Text 40
- •Text 41
- •Text 42
- •Text 43
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- •Text 45
- •Text 46
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- •Text 48
- •Text 49
- •Text 50
- •Text 51
- •Text 52
- •ГЕОДЕЗИЧЕСКИЕ ТЕРМИНЫ

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Text 6 |
be involved in … |
использоваться/применяться в … |
be referred to … |
относиться к … |
be referred to as … |
называться … |
on the other hand |
с другой стороны |
the combined effect |
совместный эффект |
as a result |
в результате |
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Geoid |
It was stated earlier that measurements are made on the apparent or topographic surface of the earth and it has just been explained that computations are performed on an ellipsoid. One other surface is involved in geodetic measurement – the geoid. In geodetic surveying, the computation of the geodetic coordinates of points is performed on an ellipsoid which closely approximates the size and shape of the earth in the area of the survey. The actual measurements made on the surface of the earth with certain instruments are referred to the geoid, as explained below. The ellipsoid is a mathematically defined regular surface with specific dimensions. The geoid, on the other hand, coincides with that surface to which the oceans would conform over the entire earth if free to adjust to the combined effect of the earth's mass attraction and the centrifugal force of the earth's rotation. As a result of the uneven distribution of the earth's mass, the geoidal surface is irregular and, since the ellipsoid is a regular surface, the two will not coincide. The separations are referred to as geoid undulations, geoid
heights, or geoid separations.
The geoid is a surface along which the gravity potential is everywhere equal and to which the direction of gravity is always perpendicular. The latter is particularly significant because optical instruments containing leveling devices are commonly used to make geodetic measurements. When properly adjusted, the vertical axis of the instrument coincides with the direction of gravity and is, therefore, perpendicular to the geoid. The angle between the plumb line which is perpendicular to the geoid (sometimes called "the vertical") and
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